"M. de Voltaire (for we now drop the Arouet altogether, and never hear of it more) came to England--when? Quitted England--when? Sorrow on all fatuous Biographers, who spend their time not in laying permanent foundation-stones, but in fencing with the wind!--I at last find indisputably, it was in 1726 that he came to England: [Got out of the Bastille, with orders to leave France, "29th April" of that year (_OEuvres de Voltaire,_ i. 40 n.).] and he himself tells us that he 1728.' Spent, therefore, some two years there in all,--last year of George I.'s reign, and first of George II.'s. But mere inanity and darkness visible reign, in all his Biographies, over this period of his life, which was above all others worth investigating: seek not to know it; no man has inquired into it, probably no competent man now ever will. By hints in certain Letters of the period, we learn that he lodged, or at one time lodged, in 'Maiden Lane, Covent Garden;' one of those old Houses that yet stand in Maiden Lane: for which small fact let us be thankful. His own Letters of the period are dated now and then from 'Wandsworth.' Allusions there are to Bolingbroke; but the Wandsworth is not Bolingbroke's mansion, which stood in Battersea; the Wandsworth was one Edward Fawkener's; a man somewhat admirable to young Voltaire, but extinct now, or nearly so, in human memory. He had been a Turkey Merchant, it would seem, and nevertheless was admitted to speak his word in intellectual, even in political circles; which was wonderful to young Voltaire. This Fawkener, I think, became Sir Edward Fawkener, and some kind of 'Secretary to the Duke of Cumberland:'--I judge it to be the same Fawkener; a man highly unmemorable now, were it not for the young Frenchman he was hospitable to. Fawkener's and Bolingbroke's are perhaps the only names that turn up in Voltaire's LETTERS of this English Period: over which generally there reigns, in the French Biographies, inane darkness, with an intimation, half involuntary, that it SHOULD have been made luminous, and would if perfectly easy.