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" Reach and Capacity of the Mind. When we fee a prodigious Multitude of Men, jumbled together in Crowds, without Order, or any regular Pofition, we find it impoffible to arrive at an exa& Knowledge of their Number. "
The Elements of Logick: In Four Books ... Design'd Particularly for Young ... - Page 132
by William Duncan - 1748 - 363 pages
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The Preceptor: Containing a General Course of Education. Wherein ..., Volume 2

Robert Dodsley - Education - 1758 - 586 pages
...fimple Perceptions, that have already' been formed into diftinS Combinations, break it at once into its original Principles, the Number would be fo great,...together in Crowds, without Order, or any regular rofition, we find it impoflible to arrive at an cxacl Knowledge of their Number. But if they are formed...
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The preceptor: containing a general course of education [ed. by R. Dodsley].

Preceptor - 1758 - 590 pages
...fimple Perceptions, that have already been formed into diftinft Combinations, break it at once into its original Principles, the Number would be fo great,...perfectly to confound the Imagination, and overcome the uimoft Reach and Capacity of the Mind. When we fee a prodigious Multitude of Men, jumbled together...
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Encyclopædia Britannica: Or, A Dictionary of Arts ..., Volume 10, Part 1

Colin Macfarquhar, George Gleig - Encyclopedias and dictionaries - 1797 - 422 pages
...the number would be fo great as perfeftly to confound the imagination, and overcome the utmoft rench and capacity of the mind. When we fee a prodigious...regular pofition, we find it impoffible to arrive at an ехай knowledge oî*their leave out what is peculiar to the feveral fpeeies compared, and retain...
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The Elements of Logic: In Four Books ...

William Duncan - Logic - 1802 - 244 pages
...perfectly to confound die imagination, and ^overcome the utmost reach and capacity of the mind. When we see a prodigious multitude of men, jumbled together in crowds, without order, or any regular position, we find it impossible to arrive at au exact knowledge of their number. But if they are formed...
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The Elements of Logic: In Four Books ...

William Duncan - Logic - 1802 - 258 pages
...to confound t'.ie imagination, and overcome the utmost reach and capacity of the mhid. "When we see a prodigious multitude of men, jumbled, together in crowds, without order, or any regular position, we find it impossible to arrive at an exact knowledge of their number. But if they are formed...
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Encyclopædia Britannica: or, A dictionary of arts and sciences ..., Volume 12

Encyclopaedia Britannica - 1810 - 816 pages
...Cmple perceptions that have already been formed into diftipft combinations, break it at once into its original principles, the number would be fo great...without order or any regular pofition, we find it impoflible to arrive at an exait knowledge of their number. But if they are formed into feparate battalions,...
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Encyclopaedia Perthensis; Or Universal Dictionary of the Arts ..., Volume 13

Encyclopedias and dictionaries - 1816 - 746 pages
...fimple perceptions that, have already been formed into diftinft combinations, break it at once into its original principles, the number -would be fo great...perfectly to confound the imagination, and overcome the ui mole reach arid capacity of -the mind. When we fee a prodigious multitude of men jumbled together...
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Encyclopaedia Britannica; Or A Dictionary of Arts, Sciences, and ..., Volume 12

Encyclopedias and dictionaries - 1823 - 856 pages
...perfectly to confound the imagination, and overcome the utmost reach and capacity of the mind. When we see a prodigious multitude of men jumbled together in crowds, without order or any regular position, we find it impossible to arrive at an exact knowledge of their number. But if they are formed...
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The London encyclopaedia, or, Universal dictionary of ..., Part 1, Volume 13

Thomas Curtis (of Grove house sch, Islington) - 412 pages
...perfectly to confound the imagination, and overcome the utmost reach and capacity of the mind. When we see a prodigious multitude of men jumbled together in crowds, without order or any regular position, we find it impossible to arrive at an exact knowledge of their number. But if they are formed...
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