# Reality Check

# The Supreme Self ( or Ultimate Reality ) who is Pure Consciousness perceived Himself by Selfhood ( i. e. Existence with " I "- Consciousness ).

# This māyā is without the characteristics of ( or different from ) Reality or unreality, without beginning and dependent on the Reality that is the Supreme Self.

# māyā ( the illusive power ) is what is obtained in Brahman ( or the Ultimate Reality ).

# REDIRECT Reality television

# " Too Much Reality "-Zimmer

# Expresses a Reality: " Does it seem ' true '— a credible account of a cultural, social, individual, or communal sense of the ' real '?

# REDIRECT Reality television

# REDIRECT Reality television

# Reality Control-" The War is Over "

# redirect The Social Construction of Reality

# " Reality Whitewash "-3: 28

# " Reality Whitewash "*

Nonetheless, the design planned to allow the player to move between these games, so that, for example, when one attempted to leave the confines of The City, one was prompted to " Insert disk # 1 of Alternate Reality: The Wilderness ".

Alternate Reality: The City received a mini-review in 1988 in Dragon # 131 by Hartley, Patricia, and Kirk Lesser in " The Role of Computers " column.

Alternate Reality: The City and Alternate Reality: The Dungeon were both the subject of the feature review Dragon # 135.

# Beyond the Mind and Reality

# REDIRECT Reality television

# Rusted Root-" Virtual Reality "

( 1967 ) " Giolitti and the Gentiloni Pact between Myth and Reality ," Catholic Historical Review ( 1967 ) 53 # 2 pp. 217-228 in JSTOR

# REDIRECT Auditors of Reality

# Reality Bites ( February 16, 2002 )

# the problem of free will in relation to universal causality

The problem of how many variable assignments satisfy a formula, not a decision problem, is in # P. UNIQUE-SAT or USAT or Unambiguous SAT is the problem of determining whether a formula known to have either zero or one satisfying assignments has zero or has one.

# What is called " the regress problem "

# Variables describe a general problem, rather than a specific one.

# REDIRECT Hilbert's tenth problem

# REDIRECT Hilbert's fifth problem

A List of knapsack problems # Multiple constraints | multiple constrained problem could consider both the weight and volume of the boxes.

Chess problem # 35

# Kenji Tokitsu prefers to assume a birth date of 1581, which avoids the necessity of assuming the tombstone to be erroneous ( although this poses the problem of from whom then Musashi received the transmission of the family martial art ).

# REDIRECT Year 2000 problem

# The experiment should be so designed and based on the results of animal experimentation and a knowledge of the natural history of the disease or other problem under study that the anticipated results will justify the performance of the experiment.

# The degree of risk to be taken should never exceed that determined by the humanitarian importance of the problem to be solved by the experiment.

# The court must first decide whether it has jurisdiction and, if so, whether it is the appropriate venue given the problem of forum shopping.

# The principal – agent problem: an investor ( the principal ) who allocates money to a portfolio manager ( the agent ) must properly give incentives to the manager to run the portfolio in accordance with the investor's risk / return appetite, and must monitor the manager's performance.

Clearly, a # P problem must be at least as hard as the corresponding NP problem.

In fact, the polynomial-time machine only needs to make one # P query to solve any problem in PH.

The closest decision problem class to # P is PP, which asks if a majority ( more than half ) of the computation paths accept.

This finds the most significant bit in the # P problem answer.

The decision problem class ⊕ P instead asks for the least significant bit of the # P answer.

Larry Stockmeyer has proved that for every # P problem P there exists a randomized algorithm using oracle for SAT, which given an instance a of P and ε > 0 returns with high probability a number x such that.

A problem is # P-complete if and only if it is in # P, and every problem in # P can be reduced to it by a polynomial-time counting reduction, i. e. a polynomial-time Turing reduction relating the cardinalities of solution sets.