theologians-from-scotland

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April 10, 2026

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April 10, 2026

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"It is certain, higher powers are not to be resisted; but some persons in power may be resisted. The powers are ordained of God; but kings commanding unjust things are not ordained of God to do such things; but to apply this to tyrants, I do not understand. Magistrates in some acts may be guilty of tyranny, and yet retain the power of magistracy; but tyrants cannot be capable of magistracy, nor any one of the scripture-characters of righteous rulers. They cannot retain that which they have forfeited, and which they have overturned; and usurpers cannot retain that which they never had. They may act and enact some things materially just, but they are not formally such as can make them magistrates, no more than some unjust actions can make a magistrate a tyrant. A murderer, saving the life of one and killing another, does not make him no murderer: once a murderer ay a murderer, once a robber ay a robber, till he restore what he hath robbed: so once a tyrant ay a tyrant, till he makes amends for his tyranny, and that will be hard to do. [...] The concrete does specificate the abstract in actuating it, as a magistrate in his exercising government, makes his power to be magistry; a robber, in his robbing, makes his power to be robbery; an usurper in his usurping makes his power to be usurpation; so a tyrant in his tyrannizing, can have no power but tyranny. As the abstract of a magistrate is nothing but magistracy, so the abstract of a tyrant is nothing but tyranny. It is frivolous then to distinguish between a tyrannical power in the concrete, and tyranny in the abstract; the power and the abuse of the power: for he hath no power as a tyrant, but what is abused. [...] It is altogether impertinent to use such a distinction, with application to tyrants or usurpers, as many do in their pleading for the owning of our oppressors; for they have no power, but what is the abuse of power."

- Alexander Shields

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"The "marvellous Merchiston" (so he was known to the populace of his day) was born at Merchiston Castle in 1550. The period in which his birth and boyhood fell is the most momentous in the national history, and it determined and gave their peculiar character to his fundamental conceptions of human life and destiny. At the date of his birth the controversy had already begun which was eventually to cleave in twain the history of the Scottish people. The issue whether Roman Catholicism or Protestantism was to prevail was already joined. In 1546, four years before Napier was born, was condemned by the Church and burned as a heretic, and in the same year Cardinal Beaton, the principal agent in his death, was assassinated. In 1547 John Knox began his mission which, after an interval, he was to see crowned with success. During the first ten years of Napier's life the struggle between the two religions was virtually settled. Between the years 1550 and 1560 the country was distracted by civil war, one party being for the old religion and alliance with France, the other for Protestantism and alliance with England. The contest ended in the victory of the Protestant party, and in 1560 a Convention of the Estates set up Protestantism as the national religion. It is in youth that the strongest and most permanent prepossessions and prejudices are formed, and we may trace the origin of Napier's abiding horror of the Church of Rome to the air which he breathed in the opening years of his life. ...it came to be his burning conviction that the salvation of mankind was bound up with the overthrow of the Papacy."

- John Napier

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"It may seem extraordinary to quote Lilly the astrologer, with respect to so great a man as Napier; yet as the passage I propose to transcribe from Lilly's Life, gives a picturesque view of the meeting betwixt Briggs and the Inventor of the Logarithms, at Merchiston near Edinburgh, I shall set it down in the original words of that mountebank knave: "I will acquaint you with one memorable story related unto me by John Marr, an excellent mathematician and geometrician... When Merchiston first published his Logarithms, Mr. Briggs, then reader of the Astronomy Lectures at Gresham College in London, was so surprised with admiration of them, that he could have no quietness in himself, until he had seen that noble person whose only invention they were: He acquaints John Marr therewith who went into Scotland before Mr. Briggs purposely to be there when these two so learned persons should meet... He brings Mr. Briggs up into My Lord's chamber, where almost one quarter of an hour was spent, each beholding other with admiration before one word was spoken: at last Mr Briggs began. "My Lord, I have undertaken this long journey purposely to see your person, and to know by what engine of wit or ingenuity you came first to think of this most excellent help unto Astronomy, viz. the Logarithms; but My Lord, being by you found out, I wonder nobody else found it out before, when now being known it appears so easy." He was nobly entertained by the Lord Napier, and every Summer after that, during the Laird's being alive, this venerable man Mr. Briggs went purposely to Scotland to visit him.""

- John Napier

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"As the accuracy of astronomical observation had been continually advancing, it was necessary that the correctness of trigonometrical calculation, and of course its difficulty, should advance in the same proportion. The sines and tangents of angles could not be expressed with sufficient correctness without decimal fractions, extending to five or six places below unity, and when to three such numbers a fourth proportional was to be found, the work of multiplication and division became extremely laborious. Accordingly, in the end of the sixteenth century, the time and labour consumed in such calculations had become excessive, and were felt as extremely burdensome by the mathematicians and astronomers all over Europe. Napier of Merchiston, whose mind seems to have been peculiarly turned to arithmetical researches, and who was also devoted to the study of astronomy, had early sought for the means of relieving himself and others from this difficulty. He had viewed the subject in a variety of lights, and a number of ingenious devices had occurred to him, by which the tediousness of arithmetical operations might, more or less completely, be avoided. In the course of these attempts, he did not fail to observe, that whenever the numbers to be multiplied or divided were terms of a geometrical progression, the product or the quotient must also be a term of that progression, and must occupy a place in it pointed out by the places of the given numbers, so that it might be found from mere inspection, if the progression were far enough continued. If, for instance, the third term of the progression were to be multiplied by the seventh, the product must be the tenth, and if the twelfth were to be divided by the fourth, the quotient must be the eighth; so that the multiplication and division of such terms was reduced to the addition and subtraction of the numbers which indicated their places in the progression. This observation or one very similar to it was made by Archimedes..."

- John Napier

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