Integrate maximum ramified prime into completeness tests for number fields#7021
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Cases where the ramifying set is specified, and maxp is not compatible
http://127.0.0.1:37777/NumberField/?degree=5&ram_quantifier=exactly&ram_primes=3%2C5%2C7%2C11%2C13&maxp=23-29
http://127.0.0.1:37777/NumberField/?degree=5&ram_quantifier=exactly&ram_primes=3%2C5%2C7%2C11%2C13&maxp=11
http://127.0.0.1:37777/NumberField/?degree=5&ram_quantifier=exactly&ram_primes=3%2C5%2C7%2C11%2C13&maxp=5-11
Ramifying set is a subset and is incompatible with maxp
http://127.0.0.1:37777/NumberField/?degree=5&ram_quantifier=subset&ram_primes=3%2C5%2C7%2C11%2C13&maxp=17-23
http://127.0.0.1:37777/NumberField/?degree=5&ram_quantifier=subset&ram_primes=3%2C5%2C7%2C13&maxp=11
Ramifying primes are a subset and maxp reduces the set
http://127.0.0.1:37777/NumberField/?degree=5&ram_quantifier=subset&ram_primes=3%2C5%2C7%2C13%2C23&maxp=2-7
http://127.0.0.1:37777/NumberField/?degree=5&ram_quantifier=subset&ram_primes=3%2C5%2C7%2C13%2C23&maxp=7
Number of ramifying primes is set with maxp
http://127.0.0.1:37777/NumberField/?degree=5&ram_quantifier=subset&num_ram=1&maxp=2%2C5-23
Note, the last case has the same wrong completeness message as reported in issue #7020