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Www Trumakitsu.ru · The Martian (Novel) Download · TotalWar: ROME .Q:

Uniqueness in addition of integers, $a
eq -1,-2$

Suppose that $a \geq 2$, $a
eq -1,-2$. Prove that $3a+1$ is uniquely determined by the statement:
$(a+2)+(a+1)+(a+1)-2\leq (3a+2)+2a-1$
I tried using contradiction, supposing that the statement is true, but cannot disprove the contradiction.

A:

If $a = -1$ or $a = 2$, then the statement is false.
If $a \gt 1$ and $a
e 2$, then, as it is easy to check, $3a + 1 \lt 4a – 1$ if and only if $a \lt 1/2$.

94 B.R. 759 (1988)
In re James Andres HOWARD and Maria Ledra Howard, Debtors.
James ANDRES HOWARD and Maria Ledra Howard, Movants,
v.
PENNSYLVANIA HIGHER EDUCATION ASSISTANCE AGENCY, Respondent.
Bankruptcy No. 86-03651-SW-EBB, Motion No. 88-3286-SW-EBB.
United States Bankruptcy Court, W.D. Missouri.
December 15, 1988.
Stephen B. Turner, Jefferson City, Mo., for debtors.
Thomas E. Wack, Office of U.S. Atty., Kansas City, Mo., for Pennsylvania Higher Education Assistance Agency.

ORDER
DENNIS J. STEWART, Chief Judge.
Hearing was held on November 17, 1988, on the debtors’ motion for an order modifying their student loan repayment schedule, and on the Pennsylvania Higher Education Assistance Agency’s cross-motion to declare the debt nondischargeable pursuant to 11 U.S.C. § 523(a)(8) because the debtors have failed to complete the required program of repayment under the statute. The court announced its ruling from the bench following the submission of briefs by the parties.
Section 523(a)(8) provides that the discharge of debts for certain student loans

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