Prove that every finite intergral domain is a failed.
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A field is simply a commutative ring with unity, which also has the property that every element is a unit (i.e. every element has a multiplicative inverse). Thus, the main tribulation in this proof is to show that every element of a finite integral domain must have an inverse.
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A field is simply a commutative ring with unity, which also has the property that every element is a unit (i.e. every element has a multiplicative inverse). Thus, the main tribulation in this proof is to show that every element of a finite integral domain must have an inverse.
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