regex101: Python Match Workspace

Regular Expression

(?<!\S)(?<![\d,])(?:(?!(?:1[2-9]\d\d|20[01]\d|2020))\d{4,}[\u00BC-\u00BE\u2150-\u215E]?|\d{1,3}(?:,\d{3})+)(?![\d,])[\u00BC-\u00BE\u2150-\u215E]?(?!x)(?!/)

New

above12 that in δλρ, δλ is 741113, PARA where λρ is 100,000, and ρλβ is 47° 59’ 16” LONG . This gives ρδλ a value of 44° 59’ 10” LONG , and δρ 105,123, PARA . Therefore, in εδμ, since εδλ is 44° 59’ 10” LONG , and λδμ earlier came out to be 5° 27’ 47” LONG , the whole εδμ is 50° 26’ 57” LONG , and δμ above was 6763 PARA where με is 100,000 PARA . Therefore, in εδμ, with three magnitudes given the rest are given: εμκ is 53° 26’ 17” LONG , and through this, δε is 104,170 PARA . But earlier, δρ was 105,123 PARA . Therefore, the remainder, ερ, is 953. Above, λμ was 880, to which ερ would be equal were ε and p on the line μρ. But because here ε is on the line δρ which is inclined to μρ, you should not be surprised that ερ is longer than μλ14. Now let βι be drawn from β perpendicular to δρ. In triangle δβι, the angle at ι is right, and βδι is 44° 59’ 10” LONG , and βδ was found to be 19,763, above. Therefore, the required perpendicular, βι, is 13,971, and δι is 13,978 PARA . Consequently, ιρ

Substitution

above12 that in δλρ, δλ is 741113, PARA where λρ is 100,000, and ρλβ is 47° 59’ 16” LONG . This gives ρδλ a value of 44° 59’ 10” LONG , and δρ 105,123, PARA . Therefore, in εδμ, since εδλ is 44° 59’ 10” LONG , and λδμ earlier came out to be 5° 27’ 47” LONG , the whole εδμ is 50° 26’ 57” LONG , and δμ above was 6763 PARA where με is 100,000 PARA . Therefore, in εδμ, with three magnitudes given the rest are given: εμκ is 53° 26’ 17” LONG , and through this, δε is 104,170 PARA . But earlier, δρ was 105,123 PARA . Therefore, the remainder, ερ, is 953. Above, λμ was 880, to which ερ would be equal were ε and p on the line μρ. But because here ε is on the line δρ which is inclined to μρ, you should not be surprised that ερ is longer than μλ14. Now let βι be drawn from β perpendicular to δρ. In triangle δβι, the angle at ι is right, and βδι is 44° 59’ 10” LONG , and βδ was found to be 19,763, above. Therefore, the required perpendicular, βι, is 13,971, and δι is 13,978 PARA . Consequently, ιρ