University Theatre[removed]Season

Source URL: www.fresnostate.edu

• John Wright
• Year of birth missing
• Lavery
• Bernard Pomerance

AUTHORS: Julie Greenberg, Kate Walsh and Arthur McKee OUR THANKS TO: NCTQ staff, with adroit oversight from Robert Rickenbrode: Graham Drake, Marisa Goldstein, Katie Moyer, Ruth Oyeyemi, Laura Pomerance, Hannah Putman,

Source URL: www.nctq.org

• Teach For America
• Detroit Public Schools
• Education in the United States
• School districts in New York
• Oklahoma State Department of Education
• Oklahoma Superintendent of Public Instruction
• State governments of the United States
• Superintendent
• State education agency

University Theatre[removed]Season

Source URL: www.fresnostate.edu

• John Wright
• Year of birth missing
• Lavery
• Bernard Pomerance

VERMONT ENVIRONMENTAL, BOARD 10 V.S.A. $[removed]Re: porset Field Club, Inc., Robert Nims, Anita Pomerance,

Source URL: www.nrb.state.vt.us

n = pa1 1 pa2[removed]pat t with p1 , . . . , pt distinct primes and p1 > . . . > pt . • p1 >[removed]from Jenkins [5], improving on Hagis and Cohen [10] • p2 >[removed]from Iannucci [9], improving on Pomerance [19

Source URL: math.crg4.com

• Perfect number
• Carl Pomerance
• Multiply perfect number
• Almost perfect number
• Prime number
• Jacques Touchard
• Number
• Integer sequences
• Mathematics
• Divisor function

The ranges of various familiar functions Carl Pomerance, Dartmouth College based on joint work with K. Ford, F. Luca, and P. Pollack Let us introduce our cast of characters:

Source URL: www.math.dartmouth.edu

• Modular arithmetic
• Divisor function
• Prime number
• Carmichael number
• Number
• Divisor
• Normal distribution
• Mathematics
• Integer sequences
• Number theory

Multiplicative properties of sets of residues C. Pomerance (Hanover) and A. Schinzel (Warszawa) Abstract: Given a natural number n, we ask whether every set of residues mod n of cardinality at least n/2 contains elements

Source URL: www.math.dartmouth.edu

• Modular arithmetic
• Quadratic residue
• Mathematics

SQUARE VALUES OF EULER’S FUNCTION PAUL POLLACK AND CARL POMERANCE Abstract. We show that almost all squares are missing from the range of Euler’s ϕfunction. 1. Introduction Let ϕ denote Euler’s function, let N de

Source URL: www.math.dartmouth.edu

• Divisor function
• Forcing
• Siegel–Walfisz theorem
• Diophantine approximation
• Information theory
• Jurkat–Richert theorem
• Mathematics
• Number theory
• Constructible universe

THE AVERAGE ORDER OF ELEMENTS IN THE MULTIPLICATIVE GROUP OF A FINITE FIELD YILAN HU AND CARL POMERANCE A BSTRACT. We consider the average multiplicative order of a nonzero element in a finite field and compute the mean

Source URL: www.math.dartmouth.edu

• Number theory
• Field theory
• Prime numbers
• Factorial
• Prime-counting function
• Finite field
• Binomial coefficient
• Transcendental number
• Mathematics
• Combinatorics
• Integer sequences

ELEMENTARY THOUGHTS ON DISCRETE LOGARITHMS Carl Pomerance Given a cyclic group G with generator g, and given an element t in G, the discrete logarithm problem is that of computing an integer l with g l = t. The problem o

Source URL: www.math.dartmouth.edu

• Group theory
• Logarithms
• Finite fields
• Analytic number theory
• Modular arithmetic
• Discrete logarithm
• XTR
• Index calculus algorithm
• Cyclic group
• Abstract algebra
• Mathematics
• Algebra