R Sapp

R W Sapp, age 77, Adrian, GA View Details

Cities: Blackfoot ID, Waycross GA Possible Relatives: Jason Thomas Sapp, Jeannette M Sapp, Kaden Mckay Sapp

R L Sapp, age 91, Winnfield, LA View Details

Cities: Blackfoot ID, Waycross GA Possible Relatives: Jason Thomas Sapp, Jeannette M Sapp, Kaden Mckay Sapp

R L Sapp, age 68, Winnfield, LA View Details

Cities: Blackfoot ID, Waycross GA Possible Relatives: Jason Thomas Sapp, Jeannette M Sapp, Kaden Mckay Sapp

R N Sapp, age 104, Waynesville, GA View Details

Cities: Blackfoot ID, Waycross GA Possible Relatives: Jason Thomas Sapp, Jeannette M Sapp, Kaden Mckay Sapp

R Z Sapp, age 75, Jacksonville, FL View Details

Cities: Blackfoot ID, Waycross GA Possible Relatives: Jason Thomas Sapp, Jeannette M Sapp, Kaden Mckay Sapp

R W Sapp, age 88, Surrency, GA View Details

Cities: Blackfoot ID, Waycross GA

R A Sapp, Iowa City, IA View Details

Cities: Blackfoot ID, Waycross GA Possible Relatives: Jason Thomas Sapp, Jeannette M Sapp, Kaden Mckay Sapp

R W Sapp, age 73 View Details

Address:***** W 14th Ave, Apt 104, Denver, CO. Phone Number: (303) 944-****

R M Sapp, age 51 View Details

Address:***** W Outer Dr, Detroit, MI. Phone Number: (313) 354-****

R Sapp, age 33 View Details

Address:***** Long Valley Ct, Conroe, TX. Phone Number: (281) 728-****

R M Sapp, age 53 View Details

Address:***** Heckel Ave, Baltimore, MD. Phone Number: (410) 900-****

R D Sapp, age 62 View Details

Address:***** S 4th St, Dayton, WA. Phone Number: (509) 382-****

R S Sapp, age 48 View Details

Address:***** E County Road 900n, Mattoon, IL. Phone Number: (217) 460-****

R Sapp, age 50s, Fallston, MD View Details

Locations: Fallston MD, Essex MD Possible Relatives: Isabella D Lutz, Margo L Reese, Barbara M Sapp

R B Sapp, age 60s, Panama City, FL View Details

Locations: Panama City FL, Lynn Haven FL Possible Relatives: Jaime M Chapman, Calvin Doyle Sapp, Jo B Sapp

R H Sapp, age 60s, Fallston, MD View Details

Locations: Fallston MD, Lake Mills WI, Nottingham MD Possible Relatives: Joann Natalie Genco, Ryan V Sapp, Susan Marie Sapp

R Sapp, age 80s, Essex, MD View Details

Locations: Essex MD, Baltimore MD Possible Relatives: Rhonda M Armero, Douglas S Miller, Diane Sapp

R E Sapp, age 80s View Details

Locations: Enterprise AL, Nashville TN Possible Relatives: Laura Jeanette Sapp, Mark D Sapp, Stephanie E Sapp

R Sapp, age 58, Fallston, MD View Details

Cities: Fallston MD, Essex MD Possible Relatives: Isabella D Lutz, Margo L Reese, Barbara M Sapp

R B Sapp, age 63, Panama City, FL View Details

Cities: Panama City FL, Lynn Haven FL Possible Relatives: Jaime M Chapman, Calvin Doyle Sapp, Jo B Sapp

R H Sapp, age 69, Fallston, MD View Details

Cities: Fallston MD, Lake Mills WI, Nottingham MD Possible Relatives: Joann Natalie Genco, Ryan V Sapp, Susan Marie Sapp

R Sapp, age 80, Essex, MD View Details

Cities: Essex MD, Baltimore MD Possible Relatives: Rhonda M Armero, Douglas S Miller, Diane Sapp

R E Sapp, age 84 View Details

Cities: Enterprise AL, Nashville TN Possible Relatives: Laura Jeanette Sapp, Mark D Sapp, Stephanie E Sapp

Approximation algorithm

In computer science and operations research, approximation algorithms are efficient algorithms that find approximate solutions to optimization problems with provable guarantees on the distance of the read more...returned solution to the optimal one. Approximation algorithms naturally arise in the field of theoretical computer science as a consequence of the widely believed P ≠ NP conjecture. Under this conjecture, a wide class of optimization problems cannot be solved exactly in polynomial time. The field of approximation algorithms, therefore, tries to understand how closely it is possible to approximate optimal solutions to such problems in polynomial time. In an overwhelming majority of the cases, the guarantee of such algorithms is a multiplicative one expressed as an approximation ratio or approximation factor i.e., the optimal solution is always guaranteed to be within a (predetermined) multiplicative factor of the returned solution. However, there are also many approximation algorithms that provide an additive guarantee on the quality of the returned solution. A notable example of an approximation algorithm that provides both is the classic approximation algorithm of Lenstra, Shmoys and Tardos for scheduling on unrelated parallel machines.read less...

Rapunzel

Rapunzel is a German fairy tale recorded by the Brothers Grimm and first published in 1812 as part of Children's and Household Tales. The Brothers Grimm's story is an adaptation of the fairy tale Rapuread more...nzel by Friedrich Schulz (1790) that was a translation of Persinette (1698) by Charlotte-Rose de Caumont de La Force, which was itself influenced by an earlier Italian tale, Petrosinella (1634), by Giambattista Basile.read less...

Pronunciation of English /r/

Pronunciation of the phoneme in the English language has many variations in different dialects.

Rappahannock County, Virginia

Rappahannock County is a county located in the northern Piedmont region of the Commonwealth of Virginia, US, adjacent to Shenandoah National Park. As of the 2020 Census, the population was 7,348. Its read more...county seat is Washington. The name "Rappahannock" comes from the Algonquian word lappihanne, meaning "river of quick, rising water" or "where the tide ebbs and flows." The county is included in the Washington-Arlington-Alexandria, DC-VA-MD-WV Metropolitan Statistical Area.read less...

Rappler

Rappler is a Philippine online news website based in Pasig, Metro Manila, founded by Maria Ressa along with a group of fellow Filipino journalists. It started as a Facebook page named MovePH in Augustread more... 2011 and evolved into a website on January 1, 2012.read less...

RSA problem

In cryptography, the RSA problem summarizes the task of performing an RSA private-key operation given only the public key. The RSA algorithm raises a message to an exponent, modulo a composite number read more...N whose factors are not known. Thus, the task can be neatly described as finding the eth roots of an arbitrary number, modulo N. For large RSA key sizes, no efficient method for solving this problem is known; if an efficient method is ever developed, it would threaten the current or eventual security of RSA-based cryptosystems—both for public-key encryption and digital signatures.read less...