Random Antiterrorism Measures (RAM) - the random implementation of higher FPCON measures in consideration of the local terrorist capabilities. Random use of other physical security measures should be used to supplement FPCON measures. Show
Personnel Security Program (PSP): Physical Security - Physical protections established to secure a SCIF from unauthorized entry. Includes ensuring wall thickness, vaults, combination locks, alarms, entry/exit inspections, safes, etc. meet specifications. Personnel Security: Measures taken to ensure personnel have proper clearance levels, are properly indoctrinated, instructed, and trained to protect classified material. ATFP (Antiterrorism/Force Protection) - preventive measures taken to mitigate hostile actions in specific areas or against a specific population, usually military personnel, resources, facilities, and critical information. In the US military those protected by FP include, family members and chaplains.
Terms in this set (38)Recommended textbook solutions Sets found in the same folderVerified questions
ADVANCED MATH Verified answer
ADVANCED MATH Verified answer
ADVANCED MATH Prove that (a) for every natural number n, $\dfrac{1}{n}\leq 1$. (b) there is a natural number M such that for all natural numbers n $>$ M, $\dfrac{1}{n}<0.13$. (c) for every natural number n, there is a natural number M such that 2n $<$ M. (d) for every natural number n, $\dfrac{1}{n}\< M$. (e) there is no largest natural number. (f) there is no smallest positive real number. (g) For every integer k there exists an integer m such that for all natural numbers n, we have $0\leq m+5<n$. (h) For every natural number n there is a real number r such that for all natural numbers m and t, if $t>m>\dfrac{1}{r}$ then $t+n>102$. (i) there is a natural number K such that $\dfrac{1}{r^2} < 0.01$ whenever r is a real number larger than K. (j) there exist integers L and G such that L $<$G and for every real numberx, if $L < x < G$, then $40 > 10 - 2x > 12$. (k) there exists an odd integer M such that for all real numbers r larger than 1 M, we have $\dfrac{1}{2r}< 0.01$. (l) for every natural number x, there is an integer k such that 3.3x + k $<$50. (m) there exist integers $x < 100$ and $y < 30$ such that $x + y < 128$ and for all real numbers rands, if $r > x$ and $s > y$, then $(r - 50)(s - 20) > 390$. (n) for every pair of positive real numbers x and y where $x < y$, there exists a natural number M such that if n is a natural number and $n > M$, then $\dfrac{1}{n}<$ (y - x). Verified answer
ADVANCED MATH Verified answer Other Quizlet setsRelated questionsWhat level of damage can the unauthorized disclosure of information classified as Confidential be expected to cause?be classified “Secret” its unauthorized disclosure could reasonably be expected to cause serious damage to the national security. This classification should be used sparingly. Examples of “ serious damage” include disruption of foreign relations significantly.
What level of damage can the unauthorized disclosure of information classified as quizlet?Terms in this set (38) Unauthorized disclosure of information could reasonably be expected to cause EXCEPTIONALLY GRAVE DAMAGE to our national security.
Which classification level is given to information that could reasonably be expected to cause serious damage to national security quizlet?Secret Information
The Secret classification level "shall be applied to information, the unauthorized disclosure of which reasonably could be expected to cause serious damage to the national security."
Which classification level is given to information that could reasonably be expected to cause serious damage to national security?The lowest level, confidential, designates information that if released could damage U.S. national security. The other designations refer to information the disclosure of which could cause “serious” (secret) or “exceptionally grave” (top secret) damage to national security.
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