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authorCyril Cohen2019-10-16 11:26:43 +0200
committerCyril Cohen2019-10-16 11:26:43 +0200
commit6b59540a2460633df4e3d8347cb4dfe2fb3a3afb (patch)
tree1239c1d5553d51a7d73f2f8b465f6a23178ff8a0 /docs/htmldoc/index_notation_*.html
parentdd82aaeae7e9478efc178ce8430986649555b032 (diff)
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-<td><a href="index_abbreviation_X.html">X</a></td>
-<td>Y</td>
-<td><a href="index_abbreviation_Z.html">Z</a></td>
-<td>_</td>
-<td>other</td>
-<td>(728 entries)</td>
-</tr>
-<tr>
-<td>Definition Index</td>
-<td><a href="index_definition_A.html">A</a></td>
-<td><a href="index_definition_B.html">B</a></td>
-<td><a href="index_definition_C.html">C</a></td>
-<td><a href="index_definition_D.html">D</a></td>
-<td><a href="index_definition_E.html">E</a></td>
-<td><a href="index_definition_F.html">F</a></td>
-<td><a href="index_definition_G.html">G</a></td>
-<td><a href="index_definition_H.html">H</a></td>
-<td><a href="index_definition_I.html">I</a></td>
-<td><a href="index_definition_J.html">J</a></td>
-<td><a href="index_definition_K.html">K</a></td>
-<td><a href="index_definition_L.html">L</a></td>
-<td><a href="index_definition_M.html">M</a></td>
-<td><a href="index_definition_N.html">N</a></td>
-<td><a href="index_definition_O.html">O</a></td>
-<td><a href="index_definition_P.html">P</a></td>
-<td><a href="index_definition_Q.html">Q</a></td>
-<td><a href="index_definition_R.html">R</a></td>
-<td><a href="index_definition_S.html">S</a></td>
-<td><a href="index_definition_T.html">T</a></td>
-<td><a href="index_definition_U.html">U</a></td>
-<td><a href="index_definition_V.html">V</a></td>
-<td><a href="index_definition_W.html">W</a></td>
-<td><a href="index_definition_X.html">X</a></td>
-<td>Y</td>
-<td><a href="index_definition_Z.html">Z</a></td>
-<td>_</td>
-<td>other</td>
-<td>(3596 entries)</td>
-</tr>
-<tr>
-<td>Record Index</td>
-<td><a href="index_record_A.html">A</a></td>
-<td>B</td>
-<td><a href="index_record_C.html">C</a></td>
-<td><a href="index_record_D.html">D</a></td>
-<td><a href="index_record_E.html">E</a></td>
-<td><a href="index_record_F.html">F</a></td>
-<td><a href="index_record_G.html">G</a></td>
-<td>H</td>
-<td><a href="index_record_I.html">I</a></td>
-<td>J</td>
-<td>K</td>
-<td>L</td>
-<td><a href="index_record_M.html">M</a></td>
-<td><a href="index_record_N.html">N</a></td>
-<td>O</td>
-<td><a href="index_record_P.html">P</a></td>
-<td><a href="index_record_Q.html">Q</a></td>
-<td><a href="index_record_R.html">R</a></td>
-<td><a href="index_record_S.html">S</a></td>
-<td><a href="index_record_T.html">T</a></td>
-<td><a href="index_record_U.html">U</a></td>
-<td><a href="index_record_V.html">V</a></td>
-<td>W</td>
-<td>X</td>
-<td>Y</td>
-<td><a href="index_record_Z.html">Z</a></td>
-<td>_</td>
-<td>other</td>
-<td>(189 entries)</td>
-</tr>
-</table>
-<hr/><a name="notation_*"></a><h2>other (notation)</h2>
-<a href="mathcomp.character.mxabelem.html#c696f622a6793c7f95d7cd2bb9201e6d">'M[ _ ] ( _ ) (abelem_scope)</a> [in <a href="mathcomp.character.mxabelem.html">mathcomp.character.mxabelem</a>]<br/>
-<a href="mathcomp.character.mxabelem.html#941450433ece774bb3ea8a6913faf83d">'rV[ _ ] ( _ ) (abelem_scope)</a> [in <a href="mathcomp.character.mxabelem.html">mathcomp.character.mxabelem</a>]<br/>
-<a href="mathcomp.character.mxabelem.html#9665345c3bc9b44a0cb8e4c72af6cc6c">'M ( _ ) (abelem_scope)</a> [in <a href="mathcomp.character.mxabelem.html">mathcomp.character.mxabelem</a>]<br/>
-<a href="mathcomp.character.mxabelem.html#84431c9b64cdaac1f335749337088ab6">'rV ( _ ) (abelem_scope)</a> [in <a href="mathcomp.character.mxabelem.html">mathcomp.character.mxabelem</a>]<br/>
-<a href="mathcomp.character.mxabelem.html#cca4f12d8385edcf369c9bea6a4d6325">'dim _ (abelem_scope)</a> [in <a href="mathcomp.character.mxabelem.html">mathcomp.character.mxabelem</a>]<br/>
-<a href="mathcomp.solvable.primitive_action.html#7472b0b72b7b3e0244b040606fd1fa69">_ * _ (action_scope)</a> [in <a href="mathcomp.solvable.primitive_action.html">mathcomp.solvable.primitive_action</a>]<br/>
-<a href="mathcomp.character.mxrepresentation.html#2fc7104f415f5748dd0aaca6d2c766b8">'Cl (action_scope)</a> [in <a href="mathcomp.character.mxrepresentation.html">mathcomp.character.mxrepresentation</a>]<br/>
-<a href="mathcomp.algebra.finalg.html#14f3b62ff45649c8c5e317a248d7a1a6">'U (action_scope)</a> [in <a href="mathcomp.algebra.finalg.html">mathcomp.algebra.finalg</a>]<br/>
-<a href="mathcomp.fingroup.action.html#c6d4b1f79e75b84124452166fdbe2f47">[ Aut _ ] (action_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#f8cc9e9a87e2166483438ca61952b8a4">'Q (action_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#9cb8ec4e4ed9f2067382df1e9eea44f5">'JG (action_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#22e8687cfe5bb55e5bdea729ad5c72c1">'Js (action_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#377b6ecd73fb385c9347e204fcf683ec">'J (action_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#19e5d1024c73da4216b6b3643ffa31b6">'Rs (action_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#264f90218c4e4d8d1adb894ea52017ff">'R (action_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#3eb38e105ce23aabcb8ebe6af6d1b8af">'P (action_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#0ba45569cc72e3fb1011d7c0c5410446">_ \o _ (action_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#c689c05cedec45f82cf37dc613a5bc23"><< _ >> (action_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#a31739c14704f62c7a05474f0d8f2ec1">_ %% _ (action_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#ad04e00ef26e546e5433da83c9f70dee">_ / _ (action_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#fd4561b297ac1486385871066c674507">_ ^? (action_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#646c0d69b8fdffbfb4e9198bb1ae7c21"><[ _ ] > (action_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#01828b84e5ef046de0f41b5eb7e81c3e">_ \ _ (action_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#1ebbed7bbef8371b25df9685ff0f4361">_ ^* (action_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.character.mxabelem.html#90dbe2ca36ee769a7c84669dd6f15898">'Zm (action_scope)</a> [in <a href="mathcomp.character.mxabelem.html">mathcomp.character.mxabelem</a>]<br/>
-<a href="mathcomp.character.mxabelem.html#e4fdd907ffd4647f181e35a31708ad62">'MR _ (action_scope)</a> [in <a href="mathcomp.character.mxabelem.html">mathcomp.character.mxabelem</a>]<br/>
-<a href="mathcomp.field.algnum.html#ec65dc3af1b511143bc1703d48b82584">_ != _ %[mod _ ] (algC_scope)</a> [in <a href="mathcomp.field.algnum.html">mathcomp.field.algnum</a>]<br/>
-<a href="mathcomp.field.algnum.html#f1011181ef0a006de4cdb60a24b8dc6d">_ == _ %[mod _ ] (algC_scope)</a> [in <a href="mathcomp.field.algnum.html">mathcomp.field.algnum</a>]<br/>
-<a href="mathcomp.field.algnum.html#0860ab6177cf2be7674499be94490166">_ %| _ (algC_scope)</a> [in <a href="mathcomp.field.algnum.html">mathcomp.field.algnum</a>]<br/>
-<a href="mathcomp.field.algnum.html#122fcad4ef80dc9e0b35edcb2125d6d9">_ %| _ (algC_expanded_scope)</a> [in <a href="mathcomp.field.algnum.html">mathcomp.field.algnum</a>]<br/>
-<a href="mathcomp.field.fieldext.html#89873fad6e76354bd2a3047e44efc911">_ @: _ (aspace_scope)</a> [in <a href="mathcomp.field.fieldext.html">mathcomp.field.fieldext</a>]<br/>
-<a href="mathcomp.field.fieldext.html#3c8ee6c8439cae5d8a7466557166346d">_ * _ (aspace_scope)</a> [in <a href="mathcomp.field.fieldext.html">mathcomp.field.fieldext</a>]<br/>
-<a href="mathcomp.field.fieldext.html#37ee558bee925c9f70159385f47560a9">'C_ ( _ ) ( _ ) (aspace_scope)</a> [in <a href="mathcomp.field.fieldext.html">mathcomp.field.fieldext</a>]<br/>
-<a href="mathcomp.field.fieldext.html#8e89bd31d6b97edf3bc76a2bffb57e09">'C_ _ ( _ ) (aspace_scope)</a> [in <a href="mathcomp.field.fieldext.html">mathcomp.field.fieldext</a>]<br/>
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-<a href="mathcomp.field.fieldext.html#0dc5e23a271b9ecdf7364ce9615ad69a">'C_ _ [ _ ] (aspace_scope)</a> [in <a href="mathcomp.field.fieldext.html">mathcomp.field.fieldext</a>]<br/>
-<a href="mathcomp.field.fieldext.html#87a65cef3d3cd481a53fe8d196ee7be6">_ :&: _ (aspace_scope)</a> [in <a href="mathcomp.field.fieldext.html">mathcomp.field.fieldext</a>]<br/>
-<a href="mathcomp.field.falgebra.html#7e6742d42304c0b24013f17e162844ed"><< _ ; _ >> (aspace_scope)</a> [in <a href="mathcomp.field.falgebra.html">mathcomp.field.falgebra</a>]<br/>
-<a href="mathcomp.field.falgebra.html#770584451035f3d923808b17acb3f7f0"><< _ & _ >> (aspace_scope)</a> [in <a href="mathcomp.field.falgebra.html">mathcomp.field.falgebra</a>]<br/>
-<a href="mathcomp.field.falgebra.html#3e666855bd966e1fc13cba166232bd7a"><< _ >> (aspace_scope)</a> [in <a href="mathcomp.field.falgebra.html">mathcomp.field.falgebra</a>]<br/>
-<a href="mathcomp.field.falgebra.html#fd5fc938964314abb59607afda3e6f81">'Z ( _ ) (aspace_scope)</a> [in <a href="mathcomp.field.falgebra.html">mathcomp.field.falgebra</a>]<br/>
-<a href="mathcomp.field.falgebra.html#c5858b0879496d225c5b4b6c59ed63f1">'C ( _ ) (aspace_scope)</a> [in <a href="mathcomp.field.falgebra.html">mathcomp.field.falgebra</a>]<br/>
-<a href="mathcomp.field.falgebra.html#22c025db5e2e4269fd5256e02464f6bd">'C [ _ ] (aspace_scope)</a> [in <a href="mathcomp.field.falgebra.html">mathcomp.field.falgebra</a>]<br/>
-<a href="mathcomp.field.falgebra.html#75f92dda739d843c39e2413a028aa59d">{ : _ } (aspace_scope)</a> [in <a href="mathcomp.field.falgebra.html">mathcomp.field.falgebra</a>]<br/>
-<a href="mathcomp.field.falgebra.html#1b58c56d638549711a5f489a1e67c8ce">1 (aspace_scope)</a> [in <a href="mathcomp.field.falgebra.html">mathcomp.field.falgebra</a>]<br/>
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-<a href="mathcomp.ssreflect.bigop.html#d82d692725683c4eeb1ed4ba22855f30">\big [ _ / _ ]_ ( _ in _ | _ ) _ (big_scope)</a> [in <a href="mathcomp.ssreflect.bigop.html">mathcomp.ssreflect.bigop</a>]<br/>
-<a href="mathcomp.ssreflect.bigop.html#afef6bddeda988bbc365e556241d5732">\big [ _ / _ ]_ ( _ < _ ) _ (big_scope)</a> [in <a href="mathcomp.ssreflect.bigop.html">mathcomp.ssreflect.bigop</a>]<br/>
-<a href="mathcomp.ssreflect.bigop.html#0b83d32979b1fdd5833879356bbfd57b">\big [ _ / _ ]_ ( _ < _ | _ ) _ (big_scope)</a> [in <a href="mathcomp.ssreflect.bigop.html">mathcomp.ssreflect.bigop</a>]<br/>
-<a href="mathcomp.ssreflect.bigop.html#0a668c1f377e113a6f68dd824f1c2031">\big [ _ / _ ]_ ( _ : _ ) _ (big_scope)</a> [in <a href="mathcomp.ssreflect.bigop.html">mathcomp.ssreflect.bigop</a>]<br/>
-<a href="mathcomp.ssreflect.bigop.html#d9e61c197d846298f3e26b588e67e5ec">\big [ _ / _ ]_ ( _ : _ | _ ) _ (big_scope)</a> [in <a href="mathcomp.ssreflect.bigop.html">mathcomp.ssreflect.bigop</a>]<br/>
-<a href="mathcomp.ssreflect.bigop.html#379a79a86133b2d1cd9cb43efa183ecb">\big [ _ / _ ]_ _ _ (big_scope)</a> [in <a href="mathcomp.ssreflect.bigop.html">mathcomp.ssreflect.bigop</a>]<br/>
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-<a href="mathcomp.ssreflect.bigop.html#61699f7bcd958ceac6b63f7e240f7ee7">\big [ _ / _ ]_ ( _ <= _ < _ | _ ) _ (big_scope)</a> [in <a href="mathcomp.ssreflect.bigop.html">mathcomp.ssreflect.bigop</a>]<br/>
-<a href="mathcomp.ssreflect.bigop.html#93a42d9430a115f2544a09cba4cf05ca">\big [ _ / _ ]_ ( _ <- _ ) _ (big_scope)</a> [in <a href="mathcomp.ssreflect.bigop.html">mathcomp.ssreflect.bigop</a>]<br/>
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-<a href="mathcomp.ssreflect.eqtype.html#df45e8c2e8370fd4f0f7c4fdaf208180">_ == _ (bool_scope)</a> [in <a href="mathcomp.ssreflect.eqtype.html">mathcomp.ssreflect.eqtype</a>]<br/>
-<a href="mathcomp.character.character.html#ae199d7c7d964620f7672d2c74e0edb0">'Z ( _ ) (cfun_scope)</a> [in <a href="mathcomp.character.character.html">mathcomp.character.character</a>]<br/>
-<a href="mathcomp.character.character.html#8adcf036f3cd1d43410cc3f8faabe076">'o ( _ ) (cfun_scope)</a> [in <a href="mathcomp.character.character.html">mathcomp.character.character</a>]<br/>
-<a href="mathcomp.character.character.html#c7fef873721a4be094199a25626252ca">_ .[ _ ] (cfun_scope)</a> [in <a href="mathcomp.character.character.html">mathcomp.character.character</a>]<br/>
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-<a href="mathcomp.character.inertia.html#f5adf0d90696e8392e1d3055eb6479b6">_ ^ _ (cfun_scope)</a> [in <a href="mathcomp.character.inertia.html">mathcomp.character.inertia</a>]<br/>
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-<a href="mathcomp.character.classfun.html#b24325f513e9801012e6322700f34266">_ ^* (cfun_scope)</a> [in <a href="mathcomp.character.classfun.html">mathcomp.character.classfun</a>]<br/>
-<a href="mathcomp.character.classfun.html#bdc9a72479dc093ecf77d273ad008efe">1 (cfun_scope)</a> [in <a href="mathcomp.character.classfun.html">mathcomp.character.classfun</a>]<br/>
-<a href="mathcomp.ssreflect.ssrnat.html#7e09d78279958f994879e617cf709034">_ > _ (coq_nat_scope)</a> [in <a href="mathcomp.ssreflect.ssrnat.html">mathcomp.ssreflect.ssrnat</a>]<br/>
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-<a href="mathcomp.ssreflect.ssrnat.html#86dd93c0f00c99837dd5d2bce0e75224">_ * _ (coq_nat_scope)</a> [in <a href="mathcomp.ssreflect.ssrnat.html">mathcomp.ssreflect.ssrnat</a>]<br/>
-<a href="mathcomp.ssreflect.ssrnat.html#a57bf03f580197feb6e58472f793d648">_ - _ (coq_nat_scope)</a> [in <a href="mathcomp.ssreflect.ssrnat.html">mathcomp.ssreflect.ssrnat</a>]<br/>
-<a href="mathcomp.ssreflect.ssrnat.html#884bf356e90b96e2873a82d133450917">_ + _ (coq_nat_scope)</a> [in <a href="mathcomp.ssreflect.ssrnat.html">mathcomp.ssreflect.ssrnat</a>]<br/>
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-<a href="mathcomp.solvable.maximal.html#28e1060c98ad15195c81f60c91d64b08">'Phi ( _ ) (group_scope)</a> [in <a href="mathcomp.solvable.maximal.html">mathcomp.solvable.maximal</a>]<br/>
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-<a href="mathcomp.fingroup.action.html#6bafa22ec380d75f78daa3a91d981dc3">'C_ ( | _ ) [ _ ] (Group_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#ad7e04697a41ef1cca22addd3c6c6fe7">'C_ ( _ | _ ) ( _ ) (Group_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#d335a5aad6d2283dbae9fafc3ac65925">'C_ ( | _ ) ( _ ) (Group_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#09b4f258e8f241962aae3f52f18cfc9b">'C_ ( _ | _ ) [ _ ] (group_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#d9bffdd101b88473ac9226b8ece080fc">'C_ ( | _ ) [ _ ] (group_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#2ae6f5a80bf45b13993075049a02e31d">'C_ ( _ | _ ) ( _ ) (group_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#759306ed561fe32883e7922c4926d86c">'C_ ( | _ ) ( _ ) (group_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#f9336d4fef640b2e2bd519987a56f884">'N_ _ ( _ | _ ) (Group_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#d9c5bdc15a858bbafd592cb0ddbccd5a">'N ( _ | _ ) (Group_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#0c44862d5f7bd548d0954bd02a085d07">'C_ ( _ ) [ _ | _ ] (Group_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#d7638015275b7b311b1925f758e3eeb6">'C_ _ [ _ | _ ] (Group_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#08d2d1cc311a7330e42dada64b6f2b61">'C [ _ | _ ] (Group_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#6c61b26ccba3b91a53eca9c0e2704b4b">'C_ ( _ ) ( _ | _ ) (Group_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
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-<a href="mathcomp.fingroup.action.html#1712a67728d9e50a104f9fd8eaad1b66">'C ( _ | _ ) (Group_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#29c15a80eba1871cc5ec8662b9f0468b">'N_ _ ( _ | _ ) (group_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
-<a href="mathcomp.fingroup.action.html#c0af106a0ada6310ccb2e8e8c7766282">'N ( _ | _ ) (group_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
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-<a href="mathcomp.fingroup.action.html#0bfe9e510ff7d53177796cf76ba5dbc3">'C [ _ | _ ] (group_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
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-<a href="mathcomp.fingroup.action.html#563ec7f167b9e19c804c7f8a07d81e1d">'C ( _ | _ ) (group_scope)</a> [in <a href="mathcomp.fingroup.action.html">mathcomp.fingroup.action</a>]<br/>
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-<a href="mathcomp.solvable.nilpotent.html#e51b1b2b9737232f812351f799d286f3">'L_ _ ( _ ) (group_scope)</a> [in <a href="mathcomp.solvable.nilpotent.html">mathcomp.solvable.nilpotent</a>]<br/>
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-<a href="mathcomp.fingroup.morphism.html#efab74e527f816cd76a7f9923c8a23c7">_ @: _ (Group_scope)</a> [in <a href="mathcomp.fingroup.morphism.html">mathcomp.fingroup.morphism</a>]<br/>
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-<a href="mathcomp.fingroup.morphism.html#11ef9398b2fb6e6500fc6a9ed2b899ec">'ker _ (Group_scope)</a> [in <a href="mathcomp.fingroup.morphism.html">mathcomp.fingroup.morphism</a>]<br/>
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-<a href="mathcomp.fingroup.morphism.html#320f70d30c9a649ec82642b364681418">_ @*^-1 _ (group_scope)</a> [in <a href="mathcomp.fingroup.morphism.html">mathcomp.fingroup.morphism</a>]<br/>
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-<a href="mathcomp.fingroup.fingroup.html#53966da07873bf0cf098c090f1c11b97">'C_ ( _ ) [ _ ] (Group_scope)</a> [in <a href="mathcomp.fingroup.fingroup.html">mathcomp.fingroup.fingroup</a>]<br/>
-<a href="mathcomp.fingroup.fingroup.html#ee5519acea2d62c64cd600b8493482af">'C_ _ [ _ ] (Group_scope)</a> [in <a href="mathcomp.fingroup.fingroup.html">mathcomp.fingroup.fingroup</a>]<br/>
-<a href="mathcomp.fingroup.fingroup.html#e1f746c1bb56a37e4244acb9b36ed951">'C_ ( _ ) ( _ ) (Group_scope)</a> [in <a href="mathcomp.fingroup.fingroup.html">mathcomp.fingroup.fingroup</a>]<br/>
-<a href="mathcomp.fingroup.fingroup.html#6e78fb0fed3a7f1438f65f2c2acb8503">'C_ _ ( _ ) (Group_scope)</a> [in <a href="mathcomp.fingroup.fingroup.html">mathcomp.fingroup.fingroup</a>]<br/>
-<a href="mathcomp.fingroup.fingroup.html#95f788a6684b00aad6a539c3f9f64e8c">'N_ _ ( _ ) (Group_scope)</a> [in <a href="mathcomp.fingroup.fingroup.html">mathcomp.fingroup.fingroup</a>]<br/>
-<a href="mathcomp.fingroup.fingroup.html#67c6aace71572d7eebbd6335a7859bea">'C [ _ ] (Group_scope)</a> [in <a href="mathcomp.fingroup.fingroup.html">mathcomp.fingroup.fingroup</a>]<br/>
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-<a href="mathcomp.fingroup.fingroup.html#c3755c3ab77f5b93504b6f5e62225e4c">'N ( _ ) (Group_scope)</a> [in <a href="mathcomp.fingroup.fingroup.html">mathcomp.fingroup.fingroup</a>]<br/>
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-<a href="mathcomp.fingroup.fingroup.html#ed39d6d9a7705a3d75f3f4b9e5a143b0">\prod_ ( _ <- _ ) _ (Group_scope)</a> [in <a href="mathcomp.fingroup.fingroup.html">mathcomp.fingroup.fingroup</a>]<br/>
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-<hr/><a name="notation_C"></a><h2>C (notation)</h2>
-<a href="mathcomp.character.mxrepresentation.html#ba0a667eed4af88c4a40c36abce10db5">_ ^f (ring_scope)</a> [in <a href="mathcomp.character.mxrepresentation.html">mathcomp.character.mxrepresentation</a>]<br/>
-<a href="mathcomp.character.mxrepresentation.html#62fc53b312b1b9229e2dbc4a50119819">_ ^f (ring_scope)</a> [in <a href="mathcomp.character.mxrepresentation.html">mathcomp.character.mxrepresentation</a>]<br/>
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-<a href="mathcomp.ssreflect.choice.html#5aecd629a84e4074bfe0a7de23c55d82">[ choiceType of _ for _ ] (form_scope)</a> [in <a href="mathcomp.ssreflect.choice.html">mathcomp.ssreflect.choice</a>]<br/>
-<a href="mathcomp.character.classfun.html#a2e268216161616d418b1dd69313ec2b">'1_ _</a> [in <a href="mathcomp.character.classfun.html">mathcomp.character.classfun</a>]<br/>
-<a href="mathcomp.field.closed_field.html#009e3de166439b72aa502f1767bda5b6">_ ->_ _ _</a> [in <a href="mathcomp.field.closed_field.html">mathcomp.field.closed_field</a>]<br/>
-<a href="mathcomp.field.closed_field.html#b8e0aff366eebb2a3e936a17d5d6b4cf">'if _ then _ else _</a> [in <a href="mathcomp.field.closed_field.html">mathcomp.field.closed_field</a>]<br/>
-<a href="mathcomp.field.closed_field.html#9aa131ff55a792756fd3ade7420bfe48">'let _ <- _ ; _</a> [in <a href="mathcomp.field.closed_field.html">mathcomp.field.closed_field</a>]<br/>
-<a href="mathcomp.field.falgebra.html#71a48dd0de7f83d8b3db34800dc1ee2d"><< _ ; _ >> (vspace_scope)</a> [in <a href="mathcomp.field.falgebra.html">mathcomp.field.falgebra</a>]<br/>
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-<a href="mathcomp.ssreflect.choice.html#9f7afcf8f8bed7601295f21ad4549fa6">[ rec _ , _ , _ ]</a> [in <a href="mathcomp.ssreflect.choice.html">mathcomp.ssreflect.choice</a>]<br/>
-<a href="mathcomp.character.inertia.html#5219cefec0fc801efe928dc901f7eee3">` T (group_scope)</a> [in <a href="mathcomp.character.inertia.html">mathcomp.character.inertia</a>]<br/>
-<a href="mathcomp.fingroup.quotient.html#493413ea064c0febba0be7abef6c554d">_ / _ (Group_scope)</a> [in <a href="mathcomp.fingroup.quotient.html">mathcomp.fingroup.quotient</a>]<br/>
-<a href="mathcomp.character.classfun.html#57f3294a3433a9d6d9da43648e3842d3">_ %% B (cfun_scope)</a> [in <a href="mathcomp.character.classfun.html">mathcomp.character.classfun</a>]<br/>
-<a href="mathcomp.character.classfun.html#f776f4454e0f767d03ceed800abc137e">_ / B (cfun_scope)</a> [in <a href="mathcomp.character.classfun.html">mathcomp.character.classfun</a>]<br/>
-<a href="mathcomp.ssreflect.choice.html#3fd72847645c366340e6e9be05776bd8">[ countType of _ ] (form_scope)</a> [in <a href="mathcomp.ssreflect.choice.html">mathcomp.ssreflect.choice</a>]<br/>
-<a href="mathcomp.ssreflect.choice.html#6b64a8182e19cfcfdb25b3be2b7f0d83">[ countType of _ for _ ] (form_scope)</a> [in <a href="mathcomp.ssreflect.choice.html">mathcomp.ssreflect.choice</a>]<br/>
-<a href="mathcomp.algebra.countalg.html#92d3da17aa257b243e0b4add5f350442">[ countClosedFieldType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.countalg.html">mathcomp.algebra.countalg</a>]<br/>
-<a href="mathcomp.algebra.countalg.html#d271043791f97708a05788e885686caa">[ countComRingType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.countalg.html">mathcomp.algebra.countalg</a>]<br/>
-<a href="mathcomp.algebra.countalg.html#6e623071866dc1a29a10d36cc1dfa886">[ countComUnitRingType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.countalg.html">mathcomp.algebra.countalg</a>]<br/>
-<a href="mathcomp.algebra.countalg.html#1ab55886e2b992f0c2d8591f02a7baf7">[ countDecFieldType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.countalg.html">mathcomp.algebra.countalg</a>]<br/>
-<a href="mathcomp.algebra.countalg.html#7ca0985aed2b28afaaa4007eb0a80f3a">[ countFieldType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.countalg.html">mathcomp.algebra.countalg</a>]<br/>
-<a href="mathcomp.algebra.countalg.html#deee2c5961371227bcb71bc712dbd08f">[ countIdomainType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.countalg.html">mathcomp.algebra.countalg</a>]<br/>
-<a href="mathcomp.algebra.countalg.html#5d38f59e59d31b0f5328b7330ff4d0f6">[ countRingType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.countalg.html">mathcomp.algebra.countalg</a>]<br/>
-<a href="mathcomp.algebra.countalg.html#d7279d52944865f8d2b1e61af96c64e0">[ countUnitRingType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.countalg.html">mathcomp.algebra.countalg</a>]<br/>
-<a href="mathcomp.algebra.countalg.html#c4cf911b6276243d26c2dd85fdb53f8f">[ countZmodType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.countalg.html">mathcomp.algebra.countalg</a>]<br/>
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-<td>(90 entries)</td>
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-<td>Lemma Index</td>
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-<td>(12096 entries)</td>
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-<tr>
-<td>Constructor Index</td>
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-<td>W</td>
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-<td>other</td>
-<td>(368 entries)</td>
-</tr>
-<tr>
-<td>Axiom Index</td>
-<td><a href="index_axiom_A.html">A</a></td>
-<td><a href="index_axiom_B.html">B</a></td>
-<td><a href="index_axiom_C.html">C</a></td>
-<td>D</td>
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-<td>(45 entries)</td>
-</tr>
-<tr>
-<td>Inductive Index</td>
-<td><a href="index_inductive_A.html">A</a></td>
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-<td>(107 entries)</td>
-</tr>
-<tr>
-<td>Projection Index</td>
-<td><a href="index_projection_A.html">A</a></td>
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-<td><a href="index_projection_C.html">C</a></td>
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-<td>W</td>
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-<td>(273 entries)</td>
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-<tr>
-<td>Section Index</td>
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-<td>Abbreviation Index</td>
-<td><a href="index_abbreviation_A.html">A</a></td>
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-<td><a href="index_abbreviation_V.html">V</a></td>
-<td><a href="index_abbreviation_W.html">W</a></td>
-<td><a href="index_abbreviation_X.html">X</a></td>
-<td>Y</td>
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-<td>_</td>
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-<td>(728 entries)</td>
-</tr>
-<tr>
-<td>Definition Index</td>
-<td><a href="index_definition_A.html">A</a></td>
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-<td><a href="index_definition_X.html">X</a></td>
-<td>Y</td>
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-<tr>
-<td>Record Index</td>
-<td><a href="index_record_A.html">A</a></td>
-<td>B</td>
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-<td>W</td>
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-<td><a href="index_record_Z.html">Z</a></td>
-<td>_</td>
-<td>other</td>
-<td>(189 entries)</td>
-</tr>
-</table>
-<hr/><a name="notation_E"></a><h2>E (notation)</h2>
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-<tr>
-<td>Definition Index</td>
-<td><a href="index_definition_A.html">A</a></td>
-<td><a href="index_definition_B.html">B</a></td>
-<td><a href="index_definition_C.html">C</a></td>
-<td><a href="index_definition_D.html">D</a></td>
-<td><a href="index_definition_E.html">E</a></td>
-<td><a href="index_definition_F.html">F</a></td>
-<td><a href="index_definition_G.html">G</a></td>
-<td><a href="index_definition_H.html">H</a></td>
-<td><a href="index_definition_I.html">I</a></td>
-<td><a href="index_definition_J.html">J</a></td>
-<td><a href="index_definition_K.html">K</a></td>
-<td><a href="index_definition_L.html">L</a></td>
-<td><a href="index_definition_M.html">M</a></td>
-<td><a href="index_definition_N.html">N</a></td>
-<td><a href="index_definition_O.html">O</a></td>
-<td><a href="index_definition_P.html">P</a></td>
-<td><a href="index_definition_Q.html">Q</a></td>
-<td><a href="index_definition_R.html">R</a></td>
-<td><a href="index_definition_S.html">S</a></td>
-<td><a href="index_definition_T.html">T</a></td>
-<td><a href="index_definition_U.html">U</a></td>
-<td><a href="index_definition_V.html">V</a></td>
-<td><a href="index_definition_W.html">W</a></td>
-<td><a href="index_definition_X.html">X</a></td>
-<td>Y</td>
-<td><a href="index_definition_Z.html">Z</a></td>
-<td>_</td>
-<td>other</td>
-<td>(3596 entries)</td>
-</tr>
-<tr>
-<td>Record Index</td>
-<td><a href="index_record_A.html">A</a></td>
-<td>B</td>
-<td><a href="index_record_C.html">C</a></td>
-<td><a href="index_record_D.html">D</a></td>
-<td><a href="index_record_E.html">E</a></td>
-<td><a href="index_record_F.html">F</a></td>
-<td><a href="index_record_G.html">G</a></td>
-<td>H</td>
-<td><a href="index_record_I.html">I</a></td>
-<td>J</td>
-<td>K</td>
-<td>L</td>
-<td><a href="index_record_M.html">M</a></td>
-<td><a href="index_record_N.html">N</a></td>
-<td>O</td>
-<td><a href="index_record_P.html">P</a></td>
-<td><a href="index_record_Q.html">Q</a></td>
-<td><a href="index_record_R.html">R</a></td>
-<td><a href="index_record_S.html">S</a></td>
-<td><a href="index_record_T.html">T</a></td>
-<td><a href="index_record_U.html">U</a></td>
-<td><a href="index_record_V.html">V</a></td>
-<td>W</td>
-<td>X</td>
-<td>Y</td>
-<td><a href="index_record_Z.html">Z</a></td>
-<td>_</td>
-<td>other</td>
-<td>(189 entries)</td>
-</tr>
-</table>
-<hr/><a name="notation_F"></a><h2>F (notation)</h2>
-<a href="mathcomp.field.falgebra.html#0ac367aab6864c536e98a34f9ffcfa34">{ aspace _ } (type_scope)</a> [in <a href="mathcomp.field.falgebra.html">mathcomp.field.falgebra</a>]<br/>
-<a href="mathcomp.field.falgebra.html#80354b4ac5a7ae24a2bb90308585eedc">'Z ( _ ) (vspace_scope)</a> [in <a href="mathcomp.field.falgebra.html">mathcomp.field.falgebra</a>]<br/>
-<a href="mathcomp.field.falgebra.html#2e0b34a8e05ee287d92de114cd9577b4">'C ( _ ) (vspace_scope)</a> [in <a href="mathcomp.field.falgebra.html">mathcomp.field.falgebra</a>]<br/>
-<a href="mathcomp.field.falgebra.html#a3603406613c9df0ee9e7d6a7f7e1386">'C [ _ ] (vspace_scope)</a> [in <a href="mathcomp.field.falgebra.html">mathcomp.field.falgebra</a>]<br/>
-<a href="mathcomp.field.falgebra.html#1d427e6c23d5e01e29ecf0123d1e1b59">_ ^+ _ (vspace_scope)</a> [in <a href="mathcomp.field.falgebra.html">mathcomp.field.falgebra</a>]<br/>
-<a href="mathcomp.field.falgebra.html#5215eefac650e5069ffc61e3cc9dc055">_ * _ (vspace_scope)</a> [in <a href="mathcomp.field.falgebra.html">mathcomp.field.falgebra</a>]<br/>
-<a href="mathcomp.field.falgebra.html#c59cbf7ead4fff233447196845a75eb7">[ FalgType _ of _ for _ ] (form_scope)</a> [in <a href="mathcomp.field.falgebra.html">mathcomp.field.falgebra</a>]<br/>
-<a href="mathcomp.field.falgebra.html#8fcc6f073a7a36fa680d6889440e6651">[ FalgType _ of _ ] (form_scope)</a> [in <a href="mathcomp.field.falgebra.html">mathcomp.field.falgebra</a>]<br/>
-<a href="mathcomp.character.classfun.html#951fc6d5628818da9c9fe35428eee358">_ ^u</a> [in <a href="mathcomp.character.classfun.html">mathcomp.character.classfun</a>]<br/>
-<a href="mathcomp.field.fieldext.html#78069a19fdca27731326a2758b55293c">[ fieldExtType _ of _ for _ ] (form_scope)</a> [in <a href="mathcomp.field.fieldext.html">mathcomp.field.fieldext</a>]<br/>
-<a href="mathcomp.field.fieldext.html#702fe37861ef3c9032a715a749ac1ea7">[ fieldExtType _ of _ ] (form_scope)</a> [in <a href="mathcomp.field.fieldext.html">mathcomp.field.fieldext</a>]<br/>
-<a href="mathcomp.field.fieldext.html#810f00798e9fd6a59691271bacabea40">{ subfield _ } (type_scope)</a> [in <a href="mathcomp.field.fieldext.html">mathcomp.field.fieldext</a>]<br/>
-<a href="mathcomp.field.fieldext.html#6f2c77fbfb346ccf3ded84f9624cdaa7">_ *F: _</a> [in <a href="mathcomp.field.fieldext.html">mathcomp.field.fieldext</a>]<br/>
-<a href="mathcomp.character.mxrepresentation.html#c32b9d64dc405a3e24ead9493c235eac">'Cl (action_scope)</a> [in <a href="mathcomp.character.mxrepresentation.html">mathcomp.character.mxrepresentation</a>]<br/>
-<a href="mathcomp.character.mxrepresentation.html#054dde6e8475b5f978f6fc72d9b3020d">'e_ _ (group_ring_scope)</a> [in <a href="mathcomp.character.mxrepresentation.html">mathcomp.character.mxrepresentation</a>]<br/>
-<a href="mathcomp.character.mxrepresentation.html#fed1998123fd4374722b35d4bd45df37">'R_ _ (group_ring_scope)</a> [in <a href="mathcomp.character.mxrepresentation.html">mathcomp.character.mxrepresentation</a>]<br/>
-<a href="mathcomp.character.mxrepresentation.html#c76c6c26fb72cd04c64ab5deab6af994">'n_ _ (group_ring_scope)</a> [in <a href="mathcomp.character.mxrepresentation.html">mathcomp.character.mxrepresentation</a>]<br/>
-<a href="mathcomp.character.mxrepresentation.html#8ba1b427d1cc10c412270edbc6cff6dd">1 (irrType_scope)</a> [in <a href="mathcomp.character.mxrepresentation.html">mathcomp.character.mxrepresentation</a>]<br/>
-<a href="mathcomp.character.mxrepresentation.html#40a56b9af2338a1ea7b3f19d7505f6f6">[ 1 _ ] (irrType_scope)</a> [in <a href="mathcomp.character.mxrepresentation.html">mathcomp.character.mxrepresentation</a>]<br/>
-<a href="mathcomp.field.finfield.html#24ae9732afc48da1e1f059fb289af11b">_ %| _</a> [in <a href="mathcomp.field.finfield.html">mathcomp.field.finfield</a>]<br/>
-<a href="mathcomp.field.finfield.html#387983a03fdf688b74a29beb3a4344bb">_ ^%:A (ring_scope)</a> [in <a href="mathcomp.field.finfield.html">mathcomp.field.finfield</a>]<br/>
-<a href="mathcomp.character.mxabelem.html#4e8ce2ff912cfeb67343e97564bc5001">'Zm (action_scope)</a> [in <a href="mathcomp.character.mxabelem.html">mathcomp.character.mxabelem</a>]<br/>
-<a href="mathcomp.fingroup.fingroup.html#2bd77263376cf9e19a7b9689cc638b8a">[ finGroupType of _ ] (form_scope)</a> [in <a href="mathcomp.fingroup.fingroup.html">mathcomp.fingroup.fingroup</a>]<br/>
-<a href="mathcomp.fingroup.fingroup.html#ac5c214a3d709d8519333b0f98027cc9">[ baseFinGroupType of _ ] (form_scope)</a> [in <a href="mathcomp.fingroup.fingroup.html">mathcomp.fingroup.fingroup</a>]<br/>
-<a href="mathcomp.fingroup.fingroup.html#956536dc58c202e68942118494784d7d">_ ^-1</a> [in <a href="mathcomp.fingroup.fingroup.html">mathcomp.fingroup.fingroup</a>]<br/>
-<a href="mathcomp.fingroup.fingroup.html#102ef8aeb14816079aff70619dedce2e">_ * _</a> [in <a href="mathcomp.fingroup.fingroup.html">mathcomp.fingroup.fingroup</a>]<br/>
-<a href="mathcomp.fingroup.fingroup.html#1944280a1d5c9fe870f1187d525b73f2">1</a> [in <a href="mathcomp.fingroup.fingroup.html">mathcomp.fingroup.fingroup</a>]<br/>
-<a href="mathcomp.solvable.finmodule.html#75180d85ac3b996e23d5f700ff669508">'M (action_scope)</a> [in <a href="mathcomp.solvable.finmodule.html">mathcomp.solvable.finmodule</a>]<br/>
-<a href="mathcomp.solvable.finmodule.html#60648ddfb848055c00656b4851a7ea06">'M (groupAction_scope)</a> [in <a href="mathcomp.solvable.finmodule.html">mathcomp.solvable.finmodule</a>]<br/>
-<a href="mathcomp.solvable.finmodule.html#a8d159da9722ccf39a3be9874c41f224">_ ^@ _ (ring_scope)</a> [in <a href="mathcomp.solvable.finmodule.html">mathcomp.solvable.finmodule</a>]<br/>
-<a href="mathcomp.solvable.finmodule.html#e64e8beaaa33e98dbf15c1c648c8e8fa">'M (action_scope)</a> [in <a href="mathcomp.solvable.finmodule.html">mathcomp.solvable.finmodule</a>]<br/>
-<a href="mathcomp.solvable.finmodule.html#523346788a5254daf6c0408c3a5dc259">'M (groupAction_scope)</a> [in <a href="mathcomp.solvable.finmodule.html">mathcomp.solvable.finmodule</a>]<br/>
-<a href="mathcomp.solvable.finmodule.html#2b9e94cf53d24eee473cd33f39783e94">_ ^@ _ (ring_scope)</a> [in <a href="mathcomp.solvable.finmodule.html">mathcomp.solvable.finmodule</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#0145806588c5e908657ca7bbbf7abd16">, exists _ : _ in _ _ (bool_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#919732e2a395b004050c56ad6129fab5">, exists _ in _ _ (bool_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#251e8192c305cd7601bbed67fd6d6249">[ exists _ : _ in _ _ ] (bool_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#f302e204901821a508e6d6d00228c0ed">[ exists _ in _ _ ] (bool_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#14d06eec1f5f7dfac346d730fae6723c">[ exists ( _ : _ | _ ) _ ] (bool_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#e9122b3568d6f47f958b76a6e55e4e40">[ exists ( _ | _ ) _ ] (bool_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#9b7547477b3531f14d89d6b13ad78482">[ exists _ : _ _ ] (bool_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#ea6c97f834d69613538d4da1fb704b25">[ exists _ _ ] (bool_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#c6e0bc4114dd714e7262ed511d975a84">, forall _ : _ in _ _ (bool_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#7406769ad390d6c18d532b497e931ef0">, forall _ in _ _ (bool_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#e786d38fb1c78583c78486483761dfff">[ forall _ : _ in _ _ ] (bool_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#9b40a7420e06ba2a775d87b43bd1c69f">[ forall _ in _ _ ] (bool_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#b14c43cd248537980c3a1a815ab087df">[ forall ( _ : _ | _ ) _ ] (bool_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#90a753c4c9a43b6ba4178e7bc1e47801">[ forall ( _ | _ ) _ ] (bool_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#fb0199913c9911d56fa87965a9a828a3">[ forall _ : _ _ ] (bool_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#ce8c9a990e3e773a56ef37417d3761c6">[ forall _ _ ] (bool_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#3b2dca918c748246f164f2487e80f224">, exists ( _ : _ | _ ) _ (fin_quant_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#e38196bd288251be5369c1e4ce7316f7">, exists ( _ | _ ) _ (fin_quant_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#5675e9c5cf174e09b1b7005056e9bd89">, exists _ : _ _ (fin_quant_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#879ea41111b984d072ab3bba11feda79">, exists _ _ (fin_quant_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#e43a13e3d639c464aa3578ee61719a3b">, forall ( _ : _ | _ ) _ (fin_quant_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#59ce155014a925cca079058b40bab72e">, forall ( _ | _ ) _ (fin_quant_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#e1924a831ebc4eede7a49ea158a3d66c">, forall _ : _ _ (fin_quant_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#491573e303f379eb171e60e73aff62ae">, forall _ _ (fin_quant_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#f3be25edeb0349b0a76405eded9d0b98">, _ (fin_quant_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#56df6c3db37fd477fd0b9e866d6c43d1">_ ^~</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#ea5146b504820609501c18972cdc0754">_ ^*</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#a144991985dddee1fffe479e66e76aa4">[ _ : _ | _ ]</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#fee710af89d70df72664de2598d9dce0">[ _ | _ ]</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#0e3773306b0834fa9a0572c7b198b77f">[ finType of _ ] (form_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.ssreflect.fintype.html#274683adfd1c9a24b44d4dd6ea30913a">[ finType of _ for _ ] (form_scope)</a> [in <a href="mathcomp.ssreflect.fintype.html">mathcomp.ssreflect.fintype</a>]<br/>
-<a href="mathcomp.algebra.finalg.html#e1046e375fa30252214f407945285be1">[ finAlgType _ of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.finalg.html">mathcomp.algebra.finalg</a>]<br/>
-<a href="mathcomp.algebra.finalg.html#b13c97e55bebdc1c181a99b80106c099">[ finComRingType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.finalg.html">mathcomp.algebra.finalg</a>]<br/>
-<a href="mathcomp.algebra.finalg.html#29c2dac4b2cace3201f3f23b551d143a">[ finComUnitRingType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.finalg.html">mathcomp.algebra.finalg</a>]<br/>
-<a href="mathcomp.algebra.finalg.html#85a9f33cca8b2a31e30517c43d5ecb47">[ finFieldType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.finalg.html">mathcomp.algebra.finalg</a>]<br/>
-<a href="mathcomp.algebra.finalg.html#762465ada9848b70124d860dd97a755c">[ finIdomainType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.finalg.html">mathcomp.algebra.finalg</a>]<br/>
-<a href="mathcomp.algebra.finalg.html#006f6a476eaf49ff2271764c2e9c0634">[ finLalgType _ of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.finalg.html">mathcomp.algebra.finalg</a>]<br/>
-<a href="mathcomp.algebra.finalg.html#89ed2b9c4fe0e2b73b78eb3dc17a4b6f">[ finLmodType _ of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.finalg.html">mathcomp.algebra.finalg</a>]<br/>
-<a href="mathcomp.algebra.finalg.html#dfd62d789441026daed4d1ea30e2ff11">[ finRingType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.finalg.html">mathcomp.algebra.finalg</a>]<br/>
-<a href="mathcomp.algebra.finalg.html#2aaa42abe766947d0080d3fd1521c4bc">[ finUnitAlgType _ of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.finalg.html">mathcomp.algebra.finalg</a>]<br/>
-<a href="mathcomp.algebra.finalg.html#157b0761db3726d8e1bc0a71108dc48f">[ finUnitRingType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.finalg.html">mathcomp.algebra.finalg</a>]<br/>
-<a href="mathcomp.algebra.finalg.html#a37f16a335f7a3ac65f83e3545c3e50c">[ finGroupType of _ for +%R ] (form_scope)</a> [in <a href="mathcomp.algebra.finalg.html">mathcomp.algebra.finalg</a>]<br/>
-<a href="mathcomp.algebra.finalg.html#d6b25f501b9fb5e9b743073d52f24511">[ baseFinGroupType of _ for +%R ] (form_scope)</a> [in <a href="mathcomp.algebra.finalg.html">mathcomp.algebra.finalg</a>]<br/>
-<a href="mathcomp.algebra.finalg.html#144f70011c058d1c741eaa431b4b8944">[ finZmodType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.finalg.html">mathcomp.algebra.finalg</a>]<br/>
-<a href="mathcomp.algebra.fraction.html#50c2e3815a42123311bc4308989023fc">{ ratio _ }</a> [in <a href="mathcomp.algebra.fraction.html">mathcomp.algebra.fraction</a>]<br/>
-<a href="mathcomp.algebra.fraction.html#d0a54053fdb6fcdcd95f4ef121d7b80d">_ %:F</a> [in <a href="mathcomp.algebra.fraction.html">mathcomp.algebra.fraction</a>]<br/>
-<a href="mathcomp.algebra.fraction.html#43ec65a9336417d9a06d4bf6447267e6">_ %:F</a> [in <a href="mathcomp.algebra.fraction.html">mathcomp.algebra.fraction</a>]<br/>
-<a href="mathcomp.algebra.fraction.html#563ad5e6433eb405cbb9f8f75f49cdce">{ fraction _ }</a> [in <a href="mathcomp.algebra.fraction.html">mathcomp.algebra.fraction</a>]<br/>
-<br/><br/><hr/><table>
-<tr>
-<td>Global Index</td>
-<td><a href="index_global_A.html">A</a></td>
-<td><a href="index_global_B.html">B</a></td>
-<td><a href="index_global_C.html">C</a></td>
-<td><a href="index_global_D.html">D</a></td>
-<td><a href="index_global_E.html">E</a></td>
-<td><a href="index_global_F.html">F</a></td>
-<td><a href="index_global_G.html">G</a></td>
-<td><a href="index_global_H.html">H</a></td>
-<td><a href="index_global_I.html">I</a></td>
-<td><a href="index_global_J.html">J</a></td>
-<td><a href="index_global_K.html">K</a></td>
-<td><a href="index_global_L.html">L</a></td>
-<td><a href="index_global_M.html">M</a></td>
-<td><a href="index_global_N.html">N</a></td>
-<td><a href="index_global_O.html">O</a></td>
-<td><a href="index_global_P.html">P</a></td>
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-<td>Abbreviation Index</td>
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-<td>Definition Index</td>
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-<td>Record Index</td>
-<td><a href="index_record_A.html">A</a></td>
-<td>B</td>
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-<td><a href="index_record_P.html">P</a></td>
-<td><a href="index_record_Q.html">Q</a></td>
-<td><a href="index_record_R.html">R</a></td>
-<td><a href="index_record_S.html">S</a></td>
-<td><a href="index_record_T.html">T</a></td>
-<td><a href="index_record_U.html">U</a></td>
-<td><a href="index_record_V.html">V</a></td>
-<td>W</td>
-<td>X</td>
-<td>Y</td>
-<td><a href="index_record_Z.html">Z</a></td>
-<td>_</td>
-<td>other</td>
-<td>(189 entries)</td>
-</tr>
-</table>
-<hr/><a name="notation_G"></a><h2>G (notation)</h2>
-<a href="mathcomp.field.galois.html#834b93517c3b719105b280284d33841a">'Gal ( _ / _ ) (Group_scope)</a> [in <a href="mathcomp.field.galois.html">mathcomp.field.galois</a>]<br/>
-<a href="mathcomp.field.galois.html#eb63e7cabb476068136e59e10351a997">'Gal ( _ / _ ) (group_scope)</a> [in <a href="mathcomp.field.galois.html">mathcomp.field.galois</a>]<br/>
-<a href="mathcomp.character.integral_char.html#f80e99a2407abb4198f6e6b914561060">'K_ _ (ring_scope)</a> [in <a href="mathcomp.character.integral_char.html">mathcomp.character.integral_char</a>]<br/>
-<a href="mathcomp.solvable.gfunctor.html#703ce4e21f8af3122d8da8159ae55c98">[ mgFun of _ ] (form_scope)</a> [in <a href="mathcomp.solvable.gfunctor.html">mathcomp.solvable.gfunctor</a>]<br/>
-<a href="mathcomp.solvable.gfunctor.html#f3da3221c5171e732a65fec8cc2ba4fa">[ mgFun by _ ] (form_scope)</a> [in <a href="mathcomp.solvable.gfunctor.html">mathcomp.solvable.gfunctor</a>]<br/>
-<a href="mathcomp.solvable.gfunctor.html#09ca9041b424fb3a198e2a775c1edfdd">[ pgFun of _ ] (form_scope)</a> [in <a href="mathcomp.solvable.gfunctor.html">mathcomp.solvable.gfunctor</a>]<br/>
-<a href="mathcomp.solvable.gfunctor.html#f4a0ec7c18bd128b271d4428328fd43b">[ pgFun by _ ] (form_scope)</a> [in <a href="mathcomp.solvable.gfunctor.html">mathcomp.solvable.gfunctor</a>]<br/>
-<a href="mathcomp.solvable.gfunctor.html#b978f29f27d17b625bd1a96535c57314">[ gFun of _ ] (form_scope)</a> [in <a href="mathcomp.solvable.gfunctor.html">mathcomp.solvable.gfunctor</a>]<br/>
-<a href="mathcomp.solvable.gfunctor.html#cecbde1597e0d77a491e8c4f94033af4">[ gFun by _ ] (form_scope)</a> [in <a href="mathcomp.solvable.gfunctor.html">mathcomp.solvable.gfunctor</a>]<br/>
-<a href="mathcomp.solvable.gfunctor.html#0a3c3d64903581df0193a363279f22cc">[ igFun of _ ] (form_scope)</a> [in <a href="mathcomp.solvable.gfunctor.html">mathcomp.solvable.gfunctor</a>]<br/>
-<a href="mathcomp.solvable.gfunctor.html#8dd9a311237b4fd5bc515a2cbf48517e">[ igFun by _ & ! _ ] (form_scope)</a> [in <a href="mathcomp.solvable.gfunctor.html">mathcomp.solvable.gfunctor</a>]<br/>
-<a href="mathcomp.solvable.gfunctor.html#c0205c751a17b7793ccdaf02cc4999e3">[ igFun by _ & _ ] (form_scope)</a> [in <a href="mathcomp.solvable.gfunctor.html">mathcomp.solvable.gfunctor</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#1f39c3338430de1e4f0dd19d42cfade9">[ additive of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#9242c465b1ba475eb872a4f54d4904f7">[ additive of _ as _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#b15d1bebaaff5b5ed693647b6d36f348">{ additive _ } (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#205d21d03e723fd656efd69d615cdfd2">[ algType _ of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#93568324863779f91a1c79d8a55f7d2b">[ algType _ of _ for _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#4fcb7e9ad725fb7730e1c5fbb1867235">[ closedFieldType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#7337068ceeff2a313d9f8cc737452bc8">[ closedFieldType of _ for _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#8b92acac231ba6173223cf75164fca3d">[ comRingType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#10459c1b5042aa99a4ad9b14b5d55ba2">[ comRingType of _ for _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#2dfeb3fb2088b370ad93742d4f23a0dc">[ comUnitRingType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#e40d136c069cdf352d78bc69141aeefa">[ decFieldType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#29a9c5427a3ebd772d1548a40a20219d">[ decFieldType of _ for _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#ad32e01476f8d2c74998482c543d7f39">[ rec _ , _ ]</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#be36f4c61e9a82f836d531a63f34e6c2">[ fieldType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#47ab34bf5497a33543a0c8593815a525">[ fieldType of _ for _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#b10128495340407de3c7b321ce0c78de">[ idomainType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#d2f06a45025b5a16ce20033996a7b507">[ idomainType of _ for _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#c3932ab7d4b1953f142288e718bebbc4">[ lalgType _ of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#ac25e41f1dd8deef399bcb0123249366">[ lalgType _ of _ for _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#6190fe21ffbd3dab252b4f744e9e9c11">[ linear of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#207c4f83c4cbc5a63a51367b095e08b4">[ linear of _ as _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#09fcb2ff53297f611c9440c05c397a76">_ *^ _ _ (linear_ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#34bba9fc83736a2ae54eedc9403c7ffa">_ *:^ _ _ (linear_ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#751e095f871b75182d9f960cbc38311e">_ * _ (linear_ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#18d5a37ddb86b27d9a3e716fcbda4ee7">_ *: _ (linear_ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#46175849544ed868533ead6f2ac4a179">{ scalar _ } (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#b9a9030f88e15d1a3aacd4e8ec9a2391">{ linear _ } (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#aabc8eba9c2cbefac5d796739c9a54bd">{ linear _ | _ } (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#30f6d8f9ddb331fb2136ef9c13244e1c">*:%R</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#f564c8972b813e490c7ba0cd5a233f85">[ lmodType _ of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#69479875cda47ffe3dea9a209ad2d298">[ lmodType _ of _ for _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#d17433407f88fd9a1e0740e2eddd6566">[ lrmorphism of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#c998d6ecd14e902f7fd2311ac585dfed">{ lrmorphism _ } (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#be490f36b8d971894ee8495ffc283566">{ lrmorphism _ | _ } (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#0a9ddc310d4a9a62484de48da8431046">_ ^f</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#964cf6dee45a836ccf0bcd3d85de1071">[ ringType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#ecf0b15322b67c769ef6213b9b1c1517">[ ringType of _ for _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#f59994a9f1c6ff43f3de0a3cea89bb6b">[ rmorphism of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#5038fd6baf0faad94b37e6421e96b65c">[ rmorphism of _ as _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#d531732ed602c7af62b88c7cfce824e5">{ rmorphism _ } (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#83cca6b725db9972b036f288f094080c">[ fieldMixin of _ by <: ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#5b251e8f030769055bfe05ad2f695eba">[ idomainMixin of _ by <: ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#b301713c2aba0b85ce0f12fd24d9fa6c">[ unitRingMixin of _ by <: ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#26e6b9f0e308a1d93a5b9cc3600f1f94">[ algMixin of _ by <: ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#4c5a69764ef57db08f25bb13c5922bb9">[ comRingMixin of _ by <: ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#9aac47d9eeb1b3e6d5a5febc761ef694">[ lalgMixin of _ by <: ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#38b3ea7fc6d29c65cc1ec0b680489dc7">[ lmodMixin of _ by <: ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#f625c62aceb0354308865d5dd53ab01f">[ ringMixin of _ by <: ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#f379225ec8dfc5d660cf07deb0b2efb4">[ zmodMixin of _ by <: ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#53130370ad22aac4f3ee8434dbc4850d">[ unitAlgType _ of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#2734494507570795a22f59746d1c0f0e">[ unitRingType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#76902b774c7fc1cb3d8cfbe482949a53">[ unitRingType of _ for _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#97b11d2a158d9db11032c2626798c6ac">[ zmodType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#39c4486aeb13eba38054a2f7092a4a46">[ zmodType of _ for _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#fc74b441e09df14f29dadaaae6a85505">_ \o* _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#bc3112e15c615abd16fe817a85e6c0fd">_ \*o _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#4f2c8844bdca193370eeb7e4ed6c690a">_ \*: _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#8934e834fc8aae356ef1d8f2b3bd03ed">_ \- _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#e2061ffc5a4c809cf18bbafb8211e59f">_ \+ _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#2fadffc111e97bfa2ac21311dff6237b">\0 (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#b328a5aed2733481ae9bfe9f2b7cc645">_ %:A (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#10f331d2d40399852634935b8aa18b88">_ *: _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#7cf08e2f41bbb95903802050d3919698">[ char _ ] (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#a1ff23c95130eb62e8ce3bc8a42b5e38">_ ^+ _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#f99a2dc6d143aa8f1021ab57e4a19eee">_ * _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#512a31305e556a90e0ad0550ee623cbc">_ %:R (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#f51fd4f778bf0ac24a682f5e5bb9e825">- 1 (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#64d179658494c6d58eedb3b196ceab5a">1 (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#ba78b96b099a9672a88803cbbfa90ebc">_ `_ _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#0c0f4a48fca1c1f27e9d71f54b6b8bd3">_ *- _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#506f68330939db1f655609b68b37b467">_ *+ _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#4a5fc7f0d0a33bc3822357a38c953c9e">_ - _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#730bbb3cf1092122fa1a208d3879e5e8">_ + _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#89db507031b6d4a3d916a0f1c8eeaac2">+%R (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#aa58dfcfb323e1f070c38e31f9efddbe">- _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#f6c07ffdcee3462925d63c623b06b027">-%R (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#a4731bf93645db2d12d8aa577c913a83">0 (ring_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#662c07b5d0726d21c8edce4d5fbaa087">'forall 'X_ _ , _ (term_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#3a3c189a0c88aa572171a0bae2912beb">'exists 'X_ _ , _ (term_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#0097d74fdc44ca768502e9edebe7e195">_ != _ (term_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
-<a href="mathcomp.algebra.ssralg.html#8fd8345f0bd0f50ba5171cc7c1b45aca">~ _ (term_scope)</a> [in <a href="mathcomp.algebra.ssralg.html">mathcomp.algebra.ssralg</a>]<br/>
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-<hr/><a name="notation_I"></a><h2>I (notation)</h2>
-<a href="mathcomp.character.classfun.html#bc3433d79d98cfd82a70b7d11c234953">'Ind[ _ ] (ring_scope)</a> [in <a href="mathcomp.character.classfun.html">mathcomp.character.classfun</a>]<br/>
-<a href="mathcomp.character.classfun.html#ac99de1882838d8c0eab088180289562">'Ind[ _ , _ ] (ring_scope)</a> [in <a href="mathcomp.character.classfun.html">mathcomp.character.classfun</a>]<br/>
-<a href="mathcomp.character.inertia.html#0df56e8239d8a380b545a76c4949b3d8">_ ^: _ (cfun_scope)</a> [in <a href="mathcomp.character.inertia.html">mathcomp.character.inertia</a>]<br/>
-<a href="mathcomp.character.inertia.html#f27d4db825c606ee5924a4a800c7620e">'I_ _ [ _ ] (Group_scope)</a> [in <a href="mathcomp.character.inertia.html">mathcomp.character.inertia</a>]<br/>
-<a href="mathcomp.character.inertia.html#075ad9b500a07b0781525b8078fb55ac">'I[ _ ] (Group_scope)</a> [in <a href="mathcomp.character.inertia.html">mathcomp.character.inertia</a>]<br/>
-<a href="mathcomp.character.inertia.html#d7868928c9838e25cd788c180bafc9d3">'I_ _ [ _ ] (group_scope)</a> [in <a href="mathcomp.character.inertia.html">mathcomp.character.inertia</a>]<br/>
-<a href="mathcomp.character.inertia.html#3ee2a1dd4ae14529933a33a195dedd6e">'I[ _ ] (group_scope)</a> [in <a href="mathcomp.character.inertia.html">mathcomp.character.inertia</a>]<br/>
-<a href="mathcomp.field.separable.html#38cc4a0ecff51aef123b4feb1fb0b274">_ ^ _ (ring_scope)</a> [in <a href="mathcomp.field.separable.html">mathcomp.field.separable</a>]<br/>
-<a href="mathcomp.algebra.ssrint.html#5ba4b7527c38fa3e2d1321ab9def48d2">_ - _ (distn_scope)</a> [in <a href="mathcomp.algebra.ssrint.html">mathcomp.algebra.ssrint</a>]<br/>
-<a href="mathcomp.algebra.ssrint.html#124262c1d6731d26a230b737e0b3e9b6">`| _ | (nat_scope)</a> [in <a href="mathcomp.algebra.ssrint.html">mathcomp.algebra.ssrint</a>]<br/>
-<a href="mathcomp.algebra.ssrint.html#01e4a35d9c55736d45586b343060db94">_ * _ (int_scope)</a> [in <a href="mathcomp.algebra.ssrint.html">mathcomp.algebra.ssrint</a>]<br/>
-<a href="mathcomp.algebra.ssrint.html#dfdaee88c459e64fbdba00f90ccc6d76">*%Z (int_scope)</a> [in <a href="mathcomp.algebra.ssrint.html">mathcomp.algebra.ssrint</a>]<br/>
-<a href="mathcomp.algebra.ssrint.html#6e5b82947260aa9ba9c9416d39c2ff3e">1 (int_scope)</a> [in <a href="mathcomp.algebra.ssrint.html">mathcomp.algebra.ssrint</a>]<br/>
-<a href="mathcomp.algebra.ssrint.html#c3b69bd8c89d9288d1e3ced79b1d6121">_ - _ (int_scope)</a> [in <a href="mathcomp.algebra.ssrint.html">mathcomp.algebra.ssrint</a>]<br/>
-<a href="mathcomp.algebra.ssrint.html#7380c0bf0ef5fb884bf3a6f05fb9148b">_ + _ (int_scope)</a> [in <a href="mathcomp.algebra.ssrint.html">mathcomp.algebra.ssrint</a>]<br/>
-<a href="mathcomp.algebra.ssrint.html#8111b3af44b4af272208ad330faf5834">+%Z (int_scope)</a> [in <a href="mathcomp.algebra.ssrint.html">mathcomp.algebra.ssrint</a>]<br/>
-<a href="mathcomp.algebra.ssrint.html#41b3fe1175638847bc80590fe1102ffc">- _ (int_scope)</a> [in <a href="mathcomp.algebra.ssrint.html">mathcomp.algebra.ssrint</a>]<br/>
-<a href="mathcomp.algebra.ssrint.html#3f0573c91b4e7711ee58139ea565afe3">-%Z (int_scope)</a> [in <a href="mathcomp.algebra.ssrint.html">mathcomp.algebra.ssrint</a>]<br/>
-<a href="mathcomp.algebra.ssrint.html#d0fe8addb0b1166c9c68479395c2f797">0 (int_scope)</a> [in <a href="mathcomp.algebra.ssrint.html">mathcomp.algebra.ssrint</a>]<br/>
-<a href="mathcomp.character.character.html#a2283ad47979c7821fe6d70d159dc0f5">'e_ _</a> [in <a href="mathcomp.character.character.html">mathcomp.character.character</a>]<br/>
-<a href="mathcomp.character.character.html#8b022bdd3e8afd1d802a570e34363ef0">'n_ _</a> [in <a href="mathcomp.character.character.html">mathcomp.character.character</a>]<br/>
-<a href="mathcomp.character.character.html#49783294b9f6804d8e1991317fec1b3a">'R_ _</a> [in <a href="mathcomp.character.character.html">mathcomp.character.character</a>]<br/>
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-<td>Lemma Index</td>
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-<tr>
-<td>Constructor Index</td>
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-<td>(368 entries)</td>
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-<tr>
-<td>Axiom Index</td>
-<td><a href="index_axiom_A.html">A</a></td>
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-<td>D</td>
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-<td>T</td>
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-<td>V</td>
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-<td>X</td>
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-<td>(45 entries)</td>
-</tr>
-<tr>
-<td>Inductive Index</td>
-<td><a href="index_inductive_A.html">A</a></td>
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-<td>(107 entries)</td>
-</tr>
-<tr>
-<td>Projection Index</td>
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-<td>W</td>
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-<td>Abbreviation Index</td>
-<td><a href="index_abbreviation_A.html">A</a></td>
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-<td><a href="index_abbreviation_W.html">W</a></td>
-<td><a href="index_abbreviation_X.html">X</a></td>
-<td>Y</td>
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-<td>(728 entries)</td>
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-<td>Definition Index</td>
-<td><a href="index_definition_A.html">A</a></td>
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-<td>Record Index</td>
-<td><a href="index_record_A.html">A</a></td>
-<td>B</td>
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-<td>O</td>
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-<td>W</td>
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-</tr>
-</table>
-<hr/><a name="notation_M"></a><h2>M (notation)</h2>
-<a href="mathcomp.algebra.mxpoly.html#e4e440bd0e6055cffe6740e4a836968e">_ ^f (ring_scope)</a> [in <a href="mathcomp.algebra.mxpoly.html">mathcomp.algebra.mxpoly</a>]<br/>
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-<a href="mathcomp.algebra.poly.html#972c6bc88e7a669e15352d4d2f4bf8cb">_ ^f (ring_scope)</a> [in <a href="mathcomp.algebra.poly.html">mathcomp.algebra.poly</a>]<br/>
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-<td><a href="index_projection_G.html">G</a></td>
-<td>H</td>
-<td><a href="index_projection_I.html">I</a></td>
-<td>J</td>
-<td>K</td>
-<td>L</td>
-<td><a href="index_projection_M.html">M</a></td>
-<td><a href="index_projection_N.html">N</a></td>
-<td>O</td>
-<td><a href="index_projection_P.html">P</a></td>
-<td><a href="index_projection_Q.html">Q</a></td>
-<td><a href="index_projection_R.html">R</a></td>
-<td><a href="index_projection_S.html">S</a></td>
-<td><a href="index_projection_T.html">T</a></td>
-<td><a href="index_projection_U.html">U</a></td>
-<td><a href="index_projection_V.html">V</a></td>
-<td>W</td>
-<td>X</td>
-<td>Y</td>
-<td><a href="index_projection_Z.html">Z</a></td>
-<td>_</td>
-<td>other</td>
-<td>(273 entries)</td>
-</tr>
-<tr>
-<td>Section Index</td>
-<td><a href="index_section_A.html">A</a></td>
-<td><a href="index_section_B.html">B</a></td>
-<td><a href="index_section_C.html">C</a></td>
-<td><a href="index_section_D.html">D</a></td>
-<td><a href="index_section_E.html">E</a></td>
-<td><a href="index_section_F.html">F</a></td>
-<td><a href="index_section_G.html">G</a></td>
-<td><a href="index_section_H.html">H</a></td>
-<td><a href="index_section_I.html">I</a></td>
-<td>J</td>
-<td><a href="index_section_K.html">K</a></td>
-<td><a href="index_section_L.html">L</a></td>
-<td><a href="index_section_M.html">M</a></td>
-<td><a href="index_section_N.html">N</a></td>
-<td><a href="index_section_O.html">O</a></td>
-<td><a href="index_section_P.html">P</a></td>
-<td><a href="index_section_Q.html">Q</a></td>
-<td><a href="index_section_R.html">R</a></td>
-<td><a href="index_section_S.html">S</a></td>
-<td><a href="index_section_T.html">T</a></td>
-<td><a href="index_section_U.html">U</a></td>
-<td><a href="index_section_V.html">V</a></td>
-<td>W</td>
-<td>X</td>
-<td>Y</td>
-<td><a href="index_section_Z.html">Z</a></td>
-<td>_</td>
-<td>other</td>
-<td>(1140 entries)</td>
-</tr>
-<tr>
-<td>Abbreviation Index</td>
-<td><a href="index_abbreviation_A.html">A</a></td>
-<td><a href="index_abbreviation_B.html">B</a></td>
-<td><a href="index_abbreviation_C.html">C</a></td>
-<td><a href="index_abbreviation_D.html">D</a></td>
-<td><a href="index_abbreviation_E.html">E</a></td>
-<td><a href="index_abbreviation_F.html">F</a></td>
-<td><a href="index_abbreviation_G.html">G</a></td>
-<td><a href="index_abbreviation_H.html">H</a></td>
-<td><a href="index_abbreviation_I.html">I</a></td>
-<td><a href="index_abbreviation_J.html">J</a></td>
-<td><a href="index_abbreviation_K.html">K</a></td>
-<td><a href="index_abbreviation_L.html">L</a></td>
-<td><a href="index_abbreviation_M.html">M</a></td>
-<td><a href="index_abbreviation_N.html">N</a></td>
-<td><a href="index_abbreviation_O.html">O</a></td>
-<td><a href="index_abbreviation_P.html">P</a></td>
-<td><a href="index_abbreviation_Q.html">Q</a></td>
-<td><a href="index_abbreviation_R.html">R</a></td>
-<td><a href="index_abbreviation_S.html">S</a></td>
-<td><a href="index_abbreviation_T.html">T</a></td>
-<td><a href="index_abbreviation_U.html">U</a></td>
-<td><a href="index_abbreviation_V.html">V</a></td>
-<td><a href="index_abbreviation_W.html">W</a></td>
-<td><a href="index_abbreviation_X.html">X</a></td>
-<td>Y</td>
-<td><a href="index_abbreviation_Z.html">Z</a></td>
-<td>_</td>
-<td>other</td>
-<td>(728 entries)</td>
-</tr>
-<tr>
-<td>Definition Index</td>
-<td><a href="index_definition_A.html">A</a></td>
-<td><a href="index_definition_B.html">B</a></td>
-<td><a href="index_definition_C.html">C</a></td>
-<td><a href="index_definition_D.html">D</a></td>
-<td><a href="index_definition_E.html">E</a></td>
-<td><a href="index_definition_F.html">F</a></td>
-<td><a href="index_definition_G.html">G</a></td>
-<td><a href="index_definition_H.html">H</a></td>
-<td><a href="index_definition_I.html">I</a></td>
-<td><a href="index_definition_J.html">J</a></td>
-<td><a href="index_definition_K.html">K</a></td>
-<td><a href="index_definition_L.html">L</a></td>
-<td><a href="index_definition_M.html">M</a></td>
-<td><a href="index_definition_N.html">N</a></td>
-<td><a href="index_definition_O.html">O</a></td>
-<td><a href="index_definition_P.html">P</a></td>
-<td><a href="index_definition_Q.html">Q</a></td>
-<td><a href="index_definition_R.html">R</a></td>
-<td><a href="index_definition_S.html">S</a></td>
-<td><a href="index_definition_T.html">T</a></td>
-<td><a href="index_definition_U.html">U</a></td>
-<td><a href="index_definition_V.html">V</a></td>
-<td><a href="index_definition_W.html">W</a></td>
-<td><a href="index_definition_X.html">X</a></td>
-<td>Y</td>
-<td><a href="index_definition_Z.html">Z</a></td>
-<td>_</td>
-<td>other</td>
-<td>(3596 entries)</td>
-</tr>
-<tr>
-<td>Record Index</td>
-<td><a href="index_record_A.html">A</a></td>
-<td>B</td>
-<td><a href="index_record_C.html">C</a></td>
-<td><a href="index_record_D.html">D</a></td>
-<td><a href="index_record_E.html">E</a></td>
-<td><a href="index_record_F.html">F</a></td>
-<td><a href="index_record_G.html">G</a></td>
-<td>H</td>
-<td><a href="index_record_I.html">I</a></td>
-<td>J</td>
-<td>K</td>
-<td>L</td>
-<td><a href="index_record_M.html">M</a></td>
-<td><a href="index_record_N.html">N</a></td>
-<td>O</td>
-<td><a href="index_record_P.html">P</a></td>
-<td><a href="index_record_Q.html">Q</a></td>
-<td><a href="index_record_R.html">R</a></td>
-<td><a href="index_record_S.html">S</a></td>
-<td><a href="index_record_T.html">T</a></td>
-<td><a href="index_record_U.html">U</a></td>
-<td><a href="index_record_V.html">V</a></td>
-<td>W</td>
-<td>X</td>
-<td>Y</td>
-<td><a href="index_record_Z.html">Z</a></td>
-<td>_</td>
-<td>other</td>
-<td>(189 entries)</td>
-</tr>
-</table>
-<hr/><a name="notation_N"></a><h2>N (notation)</h2>
-<a href="mathcomp.ssreflect.ssrnat.html#32e6860b865cd7b092dd7c4a60fccddf">_ .*2 (nat_scope)</a> [in <a href="mathcomp.ssreflect.ssrnat.html">mathcomp.ssreflect.ssrnat</a>]<br/>
-<a href="mathcomp.ssreflect.ssrnat.html#374b5d4cfa228f716828011aba8078bb">_ ^ _ (nat_scope)</a> [in <a href="mathcomp.ssreflect.ssrnat.html">mathcomp.ssreflect.ssrnat</a>]<br/>
-<a href="mathcomp.ssreflect.ssrnat.html#b45df11e8227e0b39aed62233ce88e3a">_ * _ (nat_scope)</a> [in <a href="mathcomp.ssreflect.ssrnat.html">mathcomp.ssreflect.ssrnat</a>]<br/>
-<a href="mathcomp.ssreflect.ssrnat.html#2c676bc9fadf29ec192d19a5bb3692e3">_ + _ (nat_scope)</a> [in <a href="mathcomp.ssreflect.ssrnat.html">mathcomp.ssreflect.ssrnat</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#1d223ecefdc2e9e5b1ff24bb5389842d">[ archiFieldType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#e784f599516bacfb6b7d41bbe46c5124">[ archiFieldType of _ for _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#2c47ec6cd511d79c480d7bbbc8275b5c">[ numClosedFieldType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#255a4f754e7d5b6785ffc09cef3daa45">[ numClosedFieldType of _ for _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#59c6a70ef9ba684b2656037172ca179b">_ < _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#e8ef13454f83374e99578f4be43cfcc5">_ <= _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#8bf783530208799b469bca451a6c1096">[ numDomainType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#baf407b71864fa921583b0a5bcec211a">[ numDomainType of _ for _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#26b4c9111e913c6e720e7f07f31d3386">[ numFieldType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#91a87a2c615b521b2b9d16585efd598b">[ rcfType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#b31d1160b1445c26f71a3da39ff1bae8">[ rcfType of _ for _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#e6fcf6ae21d670095438210f8dc4a697">[ realDomainType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#9358ff9186f7d83e540a65a7a8e8c5a4">[ realDomainType of _ for _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#d2e4c806361a8ca8b358ecd4af030445">[ realFieldType of _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#7a643e3755d4456d5e0ed76298231c3f">`| _ | (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#03f704784a37817b116d2da880d2b7d2">_ < _</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#8e511c48af27cf3689f1bf6fda0d102c">_ <= _</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#9cd60a0d32a7e406c15fd6cd6625a3bc">_ <= _ ?= iff _ :> _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#8f3b4963db7e39cb42e593806a8ca50e">_ <= _ ?= iff _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#086ddf2c88f1fedcc119aa72d37c1c8d">_ < _ < _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#eecc969a2fa3156b5b7024f4c30ed163">_ <= _ < _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#2204180cdceca384f1146e14bfad202d">_ < _ <= _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#5285549f1bd0c3f181a17cc59d549bc0">_ <= _ <= _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#865c57092db77d0dd2beca87eeb15048">_ >= _ :> _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#a3446a989be902579d41cbac1597f4cf">_ >= _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#ba5152cc8b7dbce43c273ac9c15cfb7c">_ <= _ :> _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#cb42ec59ad57b25928e1718b4e69e031">_ <= _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#2ea6b0fa5012a58d9f4f8b861fb14ee8">_ > _ :> _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#1f96a77ded31d6d5fa0c8fe9a087652a">_ > _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#292c223180a62926ca0f2279c23ce13c">_ < _ :> _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#eb5186e6835d7e27cbb4c691b2f398bb">_ < _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#fe16df4ac4152b109435498606033424">>= _ :> _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#c36d1dabbd97a475f06cbfd8e0210bfa">>= _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#95738f4c769ddbd4a51f601be6ba85ea"><= _ :> _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#33c6bbcbdfcebbedf70279be2f5c58b4"><= _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#6884c7c75216aebd4ac0b38b290804ae">> _ :> _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#05f307680bec629a08f7d05dde61567b">> _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#6edd09f961a5dce9142e69ba3c3a91e7">< _ :> _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#131b1a10ebee3efa5fc963f49ab399ec">< _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#a112602bf80a2c1be0e7b26a54f164d8"><?=%R (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#b1ad3c958dc3661480f281516715fa65">>=%R (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#3643037e980cd7437d5177a70fb7df6f"><=%R (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#59be59e16bad587ac1ecdb1174cfec66">>%R (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#bb60fb64ba2313b3f8bcefd06a90c9a6"><%R (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#55297ec87c6b3f98c14c99daeafb55d3">`| _ | (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#736613b7caf3683df2a687c15a0f24d8">'Im _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#99dbca8152e41aef3613112680dd825c">'Re _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#d19e1425037436a9509238888bdd6655">_ .-root (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#3f3015d4b89b022dd77e42226683390f">_ .-root (ring_core_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#d096db684c472dab4df549257e1ff1d7">[ arg maxr_ ( _ > _ ) _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#5fe3247cb32b89fbe5aeeeada892756c">[ arg maxr_ ( _ > _ in _ ) _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#d0b789d0e6862b40cc910a9d227c2413">[ arg maxr_ ( _ > _ | _ ) _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#1b686660a6be196fa2eaeec0a2ad58f1">[ arg minr_ ( _ < _ ) _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#f3cd7a00f84cbf03c7e306cb3b7ad0cb">[ arg minr_ ( _ < _ in _ ) _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#06bf477c149957fa9134e5f78a765163">[ arg minr_ ( _ < _ | _ ) _ ] (form_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#e17db6da38f8f20b1006c3799708d2df">'Im _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#41f056fd884172371f967a4a9b1ae751">'Re _ (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#075696c58083c87c2cf84f5ae31b0cb0">'i (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
-<a href="mathcomp.algebra.ssrnum.html#7aa9ce4a7f9454ba6539a8c1c168f107">_ .-root (ring_scope)</a> [in <a href="mathcomp.algebra.ssrnum.html">mathcomp.algebra.ssrnum</a>]<br/>
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-<td>Projection Index</td>
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-<td><a href="index_definition_A.html">A</a></td>
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-<td><a href="index_record_A.html">A</a></td>
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-<hr/><a name="notation_P"></a><h2>P (notation)</h2>
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-<a href="mathcomp.algebra.polydiv.html#d8832071e7663562cc14f17c6edf99dc">_ %% _ (ring_scope)</a> [in <a href="mathcomp.algebra.polydiv.html">mathcomp.algebra.polydiv</a>]<br/>
-<a href="mathcomp.algebra.polydiv.html#72a0c853cc9a32bb5fdc8a920a96e7c6">_ %/ _ (ring_scope)</a> [in <a href="mathcomp.algebra.polydiv.html">mathcomp.algebra.polydiv</a>]<br/>
-<a href="mathcomp.algebra.poly.html#b0797d7dde7f681ae2ccab57f6c6a648">_ \Po _ (ring_scope)</a> [in <a href="mathcomp.algebra.poly.html">mathcomp.algebra.poly</a>]<br/>
-<a href="mathcomp.algebra.poly.html#31951e7a9fd9bb5a774892066ed196b8">_ ^`N ( _ ) (ring_scope)</a> [in <a href="mathcomp.algebra.poly.html">mathcomp.algebra.poly</a>]<br/>
-<a href="mathcomp.algebra.poly.html#1d9676bfa4392b4098c6e293b2d018ad">_ ^` ( _ ) (ring_scope)</a> [in <a href="mathcomp.algebra.poly.html">mathcomp.algebra.poly</a>]<br/>
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-<a href="mathcomp.algebra.poly.html#cfa0aa09962cfc701c4777d893c479b4">_ ^`</a> [in <a href="mathcomp.algebra.poly.html">mathcomp.algebra.poly</a>]<br/>
-<a href="mathcomp.algebra.poly.html#728a2917ff59e46e3f0e4d98ed9ea172">_ %:P</a> [in <a href="mathcomp.algebra.poly.html">mathcomp.algebra.poly</a>]<br/>
-<a href="mathcomp.algebra.poly.html#78f0b7e9c087664de9d653df6828ab64">'X</a> [in <a href="mathcomp.algebra.poly.html">mathcomp.algebra.poly</a>]<br/>
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-<a href="mathcomp.algebra.poly.html#27fd9446e6d344308e4e6554f93d6b3b">\poly_ ( _ < _ ) _</a> [in <a href="mathcomp.algebra.poly.html">mathcomp.algebra.poly</a>]<br/>
-<a href="mathcomp.field.finfield.html#99d0e83cb5d8e3b8b8814aee93045e65">_ *p: _</a> [in <a href="mathcomp.field.finfield.html">mathcomp.field.finfield</a>]<br/>
-<a href="mathcomp.ssreflect.prime.html#7be21c16e780ad44531793b3b1a9d2d1">_ ^? _ :: _ (nat_scope)</a> [in <a href="mathcomp.ssreflect.prime.html">mathcomp.ssreflect.prime</a>]<br/>
-<a href="mathcomp.ssreflect.prime.html#074ed9914305c17e256e36efda3fbe58">[ rec _ , _ , _ , _ , _ , _ ]</a> [in <a href="mathcomp.ssreflect.prime.html">mathcomp.ssreflect.prime</a>]<br/>
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-<hr/><a name="notation_R"></a><h2>R (notation)</h2>
-<a href="mathcomp.fingroup.morphism.html#15b170ccfc7a6d3581c701a5a0793622">_ \isog _</a> [in <a href="mathcomp.fingroup.morphism.html">mathcomp.fingroup.morphism</a>]<br/>
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-<a href="mathcomp.algebra.mxalgebra.html#0144fb51819f0f8c24047b11c3b903bc">\bigcap_ ( _ | _ ) _ (matrix_set_scope)</a> [in <a href="mathcomp.algebra.mxalgebra.html">mathcomp.algebra.mxalgebra</a>]<br/>
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-<a href="mathcomp.algebra.mxalgebra.html#2060ffb6da9b0d74639202e23e21e2ba">\sum_ ( _ <- _ | _ ) _ (matrix_set_scope)</a> [in <a href="mathcomp.algebra.mxalgebra.html">mathcomp.algebra.mxalgebra</a>]<br/>
-<a href="mathcomp.algebra.mxalgebra.html#e3eadb2258a983802424aabe03eb3fa5">\sum_ ( _ | _ ) _ (matrix_set_scope)</a> [in <a href="mathcomp.algebra.mxalgebra.html">mathcomp.algebra.mxalgebra</a>]<br/>
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-<a href="mathcomp.algebra.mxalgebra.html#5678c2522c46860f8f34d965719dc347"><< _ >> (matrix_set_scope)</a> [in <a href="mathcomp.algebra.mxalgebra.html">mathcomp.algebra.mxalgebra</a>]<br/>
-<a href="mathcomp.algebra.mxalgebra.html#60865e2842769a434fa149a87581dd5d">_ :=: _ (matrix_set_scope)</a> [in <a href="mathcomp.algebra.mxalgebra.html">mathcomp.algebra.mxalgebra</a>]<br/>
-<a href="mathcomp.algebra.mxalgebra.html#cf4c296714679a4f3b1759a3b0e27ede">_ < _ (matrix_set_scope)</a> [in <a href="mathcomp.algebra.mxalgebra.html">mathcomp.algebra.mxalgebra</a>]<br/>
-<a href="mathcomp.algebra.mxalgebra.html#b38dda025cba8c04feef5c1eeec2b3bb">_ == _ (matrix_set_scope)</a> [in <a href="mathcomp.algebra.mxalgebra.html">mathcomp.algebra.mxalgebra</a>]<br/>
-<a href="mathcomp.algebra.mxalgebra.html#5b65eca33ef6c8565fff5760d6ca1f24">_ <= _ <= _ (matrix_set_scope)</a> [in <a href="mathcomp.algebra.mxalgebra.html">mathcomp.algebra.mxalgebra</a>]<br/>
-<a href="mathcomp.algebra.mxalgebra.html#7aa19237bd672944c59049593f9cf504">_ <= _ (matrix_set_scope)</a> [in <a href="mathcomp.algebra.mxalgebra.html">mathcomp.algebra.mxalgebra</a>]<br/>
-<a href="mathcomp.algebra.mxalgebra.html#2bba6607cd5441a3a280283039979ef6">_ ^C (matrix_set_scope)</a> [in <a href="mathcomp.algebra.mxalgebra.html">mathcomp.algebra.mxalgebra</a>]<br/>
-<a href="mathcomp.algebra.mxalgebra.html#c9e4b28fe217104569228ddbd881731d">\rank _ (nat_scope)</a> [in <a href="mathcomp.algebra.mxalgebra.html">mathcomp.algebra.mxalgebra</a>]<br/>
-<a href="mathcomp.algebra.mxalgebra.html#5f150f70ed272d7494c263afd1ab08fa">'M_ _ (type_scope)</a> [in <a href="mathcomp.algebra.mxalgebra.html">mathcomp.algebra.mxalgebra</a>]<br/>
-<a href="mathcomp.algebra.mxalgebra.html#86216ed4d3483e6fad890671e5a52e3b">'M_ ( _ , _ ) (type_scope)</a> [in <a href="mathcomp.algebra.mxalgebra.html">mathcomp.algebra.mxalgebra</a>]<br/>
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-<hr/><a name="notation_U"></a><h2>U (notation)</h2>
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-<td>Abbreviation Index</td>
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-<td>Definition Index</td>
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-<td>Record Index</td>
-<td><a href="index_record_A.html">A</a></td>
-<td>B</td>
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-<td>W</td>
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-<td>Y</td>
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-<td>other</td>
-<td>(107 entries)</td>
-</tr>
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-<td>Projection Index</td>
-<td><a href="index_projection_A.html">A</a></td>
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-<td>W</td>
-<td>X</td>
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-<td>(273 entries)</td>
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-<td>Section Index</td>
-<td><a href="index_section_A.html">A</a></td>
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-<td>W</td>
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-<td>(1140 entries)</td>
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-<td>Abbreviation Index</td>
-<td><a href="index_abbreviation_A.html">A</a></td>
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-<td><a href="index_abbreviation_E.html">E</a></td>
-<td><a href="index_abbreviation_F.html">F</a></td>
-<td><a href="index_abbreviation_G.html">G</a></td>
-<td><a href="index_abbreviation_H.html">H</a></td>
-<td><a href="index_abbreviation_I.html">I</a></td>
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-<td><a href="index_abbreviation_M.html">M</a></td>
-<td><a href="index_abbreviation_N.html">N</a></td>
-<td><a href="index_abbreviation_O.html">O</a></td>
-<td><a href="index_abbreviation_P.html">P</a></td>
-<td><a href="index_abbreviation_Q.html">Q</a></td>
-<td><a href="index_abbreviation_R.html">R</a></td>
-<td><a href="index_abbreviation_S.html">S</a></td>
-<td><a href="index_abbreviation_T.html">T</a></td>
-<td><a href="index_abbreviation_U.html">U</a></td>
-<td><a href="index_abbreviation_V.html">V</a></td>
-<td><a href="index_abbreviation_W.html">W</a></td>
-<td><a href="index_abbreviation_X.html">X</a></td>
-<td>Y</td>
-<td><a href="index_abbreviation_Z.html">Z</a></td>
-<td>_</td>
-<td>other</td>
-<td>(728 entries)</td>
-</tr>
-<tr>
-<td>Definition Index</td>
-<td><a href="index_definition_A.html">A</a></td>
-<td><a href="index_definition_B.html">B</a></td>
-<td><a href="index_definition_C.html">C</a></td>
-<td><a href="index_definition_D.html">D</a></td>
-<td><a href="index_definition_E.html">E</a></td>
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-<td><a href="index_definition_M.html">M</a></td>
-<td><a href="index_definition_N.html">N</a></td>
-<td><a href="index_definition_O.html">O</a></td>
-<td><a href="index_definition_P.html">P</a></td>
-<td><a href="index_definition_Q.html">Q</a></td>
-<td><a href="index_definition_R.html">R</a></td>
-<td><a href="index_definition_S.html">S</a></td>
-<td><a href="index_definition_T.html">T</a></td>
-<td><a href="index_definition_U.html">U</a></td>
-<td><a href="index_definition_V.html">V</a></td>
-<td><a href="index_definition_W.html">W</a></td>
-<td><a href="index_definition_X.html">X</a></td>
-<td>Y</td>
-<td><a href="index_definition_Z.html">Z</a></td>
-<td>_</td>
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-<td>(3596 entries)</td>
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-<tr>
-<td>Record Index</td>
-<td><a href="index_record_A.html">A</a></td>
-<td>B</td>
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-<td><a href="index_record_G.html">G</a></td>
-<td>H</td>
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-<td>J</td>
-<td>K</td>
-<td>L</td>
-<td><a href="index_record_M.html">M</a></td>
-<td><a href="index_record_N.html">N</a></td>
-<td>O</td>
-<td><a href="index_record_P.html">P</a></td>
-<td><a href="index_record_Q.html">Q</a></td>
-<td><a href="index_record_R.html">R</a></td>
-<td><a href="index_record_S.html">S</a></td>
-<td><a href="index_record_T.html">T</a></td>
-<td><a href="index_record_U.html">U</a></td>
-<td><a href="index_record_V.html">V</a></td>
-<td>W</td>
-<td>X</td>
-<td>Y</td>
-<td><a href="index_record_Z.html">Z</a></td>
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