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The Origin of Non Primal Number Circuit Prime — Computing & Semiconductors Series — Invent Deposition #199
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FIRST TO MARKET · Publicly documented in the 2017 Invent Depositions corpus · Deposition #199.
“{to use a non primal number is the in and out of a circuit… if to use a prime number the sum must have a divisible cube root.} which verses and changes in terms and may be exchangeable. factorization: 3 * 5 * 5 * 41 * 383 divisors: 1, 3, 5, 15, 25, 41, 75, 123, 205, 383, 615, 1025, 1149, 1915, 3075, 5745, 9575, 15703, 28725, 47109, 78515, 235545, 392575, 1177725 count of divisors: 24 sum of divi”
— Christopher Gabriel Brown
Recognized properties
- Sector: Computing & Semiconductors
- Keywords: base, number, divisors, prime, sum, terms, quot, non, primal, out, circuit, must
- Key phrases: non primal number · out circuit · prime number · sum must have · changes terms · may exchangeable factorization
Provenance: original 2017 catalog artwork recovered from buyinvent.com via the Internet Archive Wayback Machine; OCR text from the printed Invent Depositions book scan (Deposition #199).
© Christopher Gabriel Brown · Patent Pending · IP retained by CRI-ONE
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