Anonymous ID: 365298 April 16, 2021, 2:37 a.m. No.13437976   🗄️.is 🔗kun

The Moravian Church

 

"the oldest protestant Church, has a new catechism. This may be of interest because the satanic bloodline the Vanderbilts claimed they were "Moravian Christians."

 

Are the Moravians and infiltrated and captured, or just used as cover?

 

Perhaps the changes in the catechism would speak to anons familiar with Christian theology.

 

Are there real Moravians living a simple faith in a living Christ?

Or are they all cult pedovores using God as cover for their depredations?

 

https://www.moravian.org/wp-content/uploads/2021/03/2020-Final-Approved-Catechism-for-posting.pdf

 

Cornelius "old Corn' the profane and illiterate Vanderbilt patriarch founded a Moravian parish.

 

>He also paid $50,000 for a church for his second wife's congregation, the Church of the Strangers. In addition, he donated to churches around New York, including a gift to the Moravian Church on Staten Island of 8 1⁄2 acres (3 hectares) for a cemetery (the Moravian Cemetery). He chose to be buried there.

https://en.wikipedia.org/wiki/Cornelius_Vanderbilt

 

>In the 19th century, Cornelius Vanderbilt gave the Moravian Church 8 1⁄2 acres (3.4 ha). Later, his son William Henry Vanderbilt gave a further 4 acres (1.6 ha) and constructed the residence for the cemetery superintendent. The Vanderbilt mausoleum, designed by Richard Morris Hunt and constructed in 1885–1886, is part of the family's private section within the cemetery. Their mausoleum is a replica of a Romanesque church in Arles, France.

 

https://en.wikipedia.org/wiki/Moravian_Cemetery

Anonymous ID: 365298 April 16, 2021, 2:59 a.m. No.13438033   🗄️.is 🔗kun

PDF attached is a paper by Vladimir Lefebvre, the US based mathematician and father of reflexive control theory . Reflexive Control Theory, or RCT constitutes the formal basis for all IO in nonlinear or Information war.

 

" Our view of "reflexion" has been essentially broadened during the last twenty years.

Traditionally we have considered it to consist of the conscious constructing of images of the self and others by human beings. Now we have evidence that there is a reflexion of another nature as well.

 

It is as if an inborn informational processor is built in into human psyche whose function is to

automatically create these images together with their subjective domains. This processor generates a specific specter of human responses not controlled consciously and running extremely fast (one or two omilliseconds). This type of reflexion, as distinct from the traditional concept is called fast reflexion (Lefebvre, 1987).

 

In this paper we will decipher the mathematical laws governing the automatic functioning of this inborn processor and show how they reveal themselves in human behavior (Adams-Webber, 1996a). The result of this analysis will be a formal model of the subject with fast reflexion.

 

Ideally, global theoretical models ought to possess two properties: integrity and uniformity.

 

Integrity means that the model must be able to reflect simultaneously the subject's perception,

behavior, and inner domain. Uniformity requires that different aspects of the subject's activity must be described in terms of the same theoretical language. The general method for attaining these two properties is to represent the subject as a composition of mathematical functions. Various elements

of this composition are interpreted as "inputs" and "outputs" and as images of the self and of other subjects. These images can have their own inner domain containing images of the next order. As a result, we succeed in producing a unified functional description of the subject's inner and external activity. A composition of mathematical functions is also a function. It describes the subject's behavior. Therefore, the composition's structure reflects not only the subject's inner domain, but also

the macrostructure of a computational process generating behavior. In the simplest cases, when the "global" function of behavior is known in advance, information about the mental domain can be obtained from a purely mathematical analysis of the properties of the function.