Minor touch up.
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@ -49,7 +49,7 @@
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"\n",
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"A coalgebra is a pair $(C, \\chi)$ where\n",
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"1. $C$ is a chain complex.\n",
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"2. $\\chi$ (the {\\em coproduct}) is a chain complex morphism $$\\chi: C \\rightarrow C \\otimes C.$$\n",
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"2. $\\chi$ (the *coproduct*) is a chain complex morphism $$\\chi: C \\rightarrow C \\otimes C.$$\n",
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"\n",
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"These components must satisfy the usual structural properties of the coalgebras (**Mac Lane**, Homology, section VI-9. Springer 1970.).\n",
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"\n",
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@ -438,7 +438,7 @@
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"\n",
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"$$\n",
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"\\begin{align}\n",
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"d_h( g_1 \\otimes \\cdots \\otimes g_p) & = (-1)^p \\Delta g_1 \\otimes g_2 \\otimes \\cdots \\otimes g_p \\\\\n",
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"d_h( g_1 \\otimes \\cdots \\otimes g_p) = & (-1)^p \\Delta g_1 \\otimes g_2 \\otimes \\cdots \\otimes g_p \\\\\n",
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" & + (-1)^{p-1} g_1 \\otimes \\Delta g_2 \\otimes \\cdots \\otimes g_p \\\\\n",
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" & \\cdots \\\\\n",
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" & - g_1 \\otimes g_2 \\otimes \\cdots \\otimes g_{p-1} \\otimes \\Delta g_p,\n",
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