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4:3 (1.33:1) (generally read as Four-Three, Four-by-Three, or Four-to-Three) for standard television for fullscreen aspect ratio 1.33:1 has been in use since the invention of moving picture cameras, and many computer monitors used to employ the same aspect ratio. 4:3 was the aspect ratio used for 35 mm films in the silent era.
A 2.35:1 film still panned and scanned to smaller sizes. At the smallest, 1.33:1 (4:3), nearly half of the original image has been cropped. Pan and scan is a film editing method of adjusting widescreen film images, rendering them compatible for broadcast on 4:3 aspect ratio television screens. [1]
With a 1.6x squeeze factor, these lenses give you a 2.8:1 aspect on a 16:9 capture area, and a 2.4:1 on a 3:2 capture area. The company also produces lots of hobbyist lenses, such as the 50mm F1.8 1.33x APS-C Anamorphic Lens [21] with a 1.33x squeeze factor. The hobbyist lenses are not measured in T-stops but rather F-stops for hobbyist simplicity.
17 mm 1 perf, 1 side spherical 17 mm spherical Giant Expanding Pictures: George Palmer: 1930 35 mm 1.33 0.980" × 0.735" 4 perf, 2 sides spherical 35 mm 1.17 0.826" × 0.708" spherical (with a special projection zoom lens zooming wider and opening masking for key sequences) Kodel Kemco Homovie: Clarence Ogden: 1931 unknown (amateur format) 16 mm
39 is the 12th distinct semiprime [1] and the 4th in the (3.q) family. [2] It is the last member of the third distinct semiprime pair (38,39). 39 has an aliquot sum of 17, which is a prime. 39 is the 4th member of the 17-aliquot tree within an aliquot sequence of one composite numbers (39,17,1,0) to the Prime in the 17-aliquot tree.
The fact that D is generated by e 1, ..., e k subject to the above relations means that D is the Clifford algebra of R n. The last step shows that the only real Clifford algebras which are division algebras are Cℓ 0, Cℓ 1 and Cℓ 2. As a consequence, the only commutative division algebras are R and C. Also note that H is not a C-algebra.
These differences have given rise to the theory that yet another text, an Urtext of the Hebrew Bible, once existed and is the source of the versions extant today. [3] However, such an Urtext has never been found, and which of the three commonly known versions (Septuagint, Masoretic Text, Samaritan Pentateuch) is closest to the Urtext is debated ...
This incident of the cure of a paralytic and his subsequent forgiveness of his sins is told in all the Synoptic Gospels, (Luke 5:17–26 and Matthew 9:1–8). All the synoptics agree that the man was paralyzed and that the teachers of the law were incensed at Jesus because he said he could forgive the man's sins.
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