<Row>
<Item><F>ResidueClassRingForHomalg</F></Item>
<Item>some global variables</Item>
</Row>
<Row><Item></Item><Item></Item></Row>
<Row>
<Item><F>ResidueClassRing</F></Item>
<Item>residue class rings, their elements, and matrices,</Item>
</Row>
<Row>
<Item></Item>
<Item>together with their constructors and operations</Item>
</Row>
<Row><Item></Item><Item></Item></Row>
<Row>
<Item><F>ResidueClassRingTools</F></Item>
<Item>the elementary matrix operations for matrices</Item>
</Row>
<Row>
<Item></Item>
<Item>over residue class rings</Item>
</Row>
<Row><Item></Item><Item></Item></Row>
<Row>
<Item><F>ResidueClassRingBasic</F></Item>
<Item>the three operations: basis, reduction, and syzygies</Item>
</Row>
<Row>
<Item></Item>
<Item>for matrices over residue class rings</Item>
</Row>
<Row><Item></Item><Item></Item></Row>
</Table>
</Section>
<Section Label="The built-in rings">
<Heading>The homalgTable for &GAP4; built-in rings</Heading>
For the purposes of &homalg;, the ring of integers is, at least up
till now, the only ring which is properly supported in &GAP4;. The
&GAP4; built-in cababilities for polynomial rings (also univariate)
and group rings do not statisfy the minimum requirements of
&homalg;. The &GAP4; package &Gauss; enables &GAP; to fullfil the
&homalg; requirements for prime fields, and <M>&ZZ; / p^n</M>.
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