Two General Types Of Tangency

Hi! This is Samuel Roach here. What do you think of my blog -- particularly what do you think of my more recent posts! Well, I am writing here today to help my readers understand tangency better. It will be fun!
Tangency specifically refers to a ninety degree relationship. Ninety degrees is like the intersection of a horizontal line with a vertical line. Tangency also reffers to any sort of touch, since, whenever two or more things touch each other, there is a ninety degree angle involved with each of such touchings.
Tangency occasionally means a direct touch or interaction which may either be in one timeless framework of setting (Laplacian), or such a direct type of touch or interaction may involve a time oriented sequential framework of setting (Fourier). When two or more things directly touch or interact, the tangency described here is called a borne tangency.
Tangency occasionally means an indirect touch or interaction which may either be in one timeless framework of setting (Laplacian), or such a direct type of touch or interaction may involve a time oriented sequential framework of setting (Fourier). When two or more things indirectly touch or interact, the tangency described here is called an unborne tangency.
Tangency always involves any sort of touch because whenever two or more things comingle in any way, one may pictorially inscribe a vertical axial with a horizontal axial to explain the basis of the differential geometry that explains the Laplacian and/or Fourier seting of the here described connectiveness.
Tangency always involves any sort of interaction because whenever two or more things cominge in any way throughout any conformally invariant Laplacian or Fourier Transformation or also throughout any perturbative Fourier Transformation, there is going to be some sort of either direct or indirect touch involved that operates in such a way so as to help describe the differential framework and/or differential kinematic operation that the associated things that are involved are going through.
The conditions of the differential operations, operators, and operands that involve just how, what, where, when, and why the specific touchings among substringular phenomena happen are described by norm Ward conditions. Ward Conditins are conditions that involve the intrinsic possibillity of involving more than three spacial dimensions either over a Laplacian condition or over a Fourier condition. The interaction of the norm Ward conditions among substringular phenomena help to define the potential conformally invariant as well as the potentially perturbative interactions that are inevitably spontaneaous over a metric that may involve one ore more instantons. It is the norm Ward conditions through a sequential series of Fourier Transformation that help to determine the settings in which any sort of Gaussian Transformations are to occur. If it wasn't for Gaussian Transformations, the Kaeler Metic could never happen. I will continue the suspense later, Sam.